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SANHEDRIN: CHAPTER 1

Sanhedrin 3

Why Courts Became More Lenient About Who Can Judge

Part of Sanhedrin: chapter 1 · 55:38

Explores the reasoning behind allowing less expert judges for monetary cases, and derives the requirement of three judges from an extra word in the verse 鈥楨lokim.'

Audio Transcript
Introduction and Mishnah Context

Jewish Audio on Chabad.org. This 砖讬注讜专 will be in 诪住讻转 住谞讛讚专讬谉 讚祝 讙 注诪讜讚 讘, we will start from the ninth line from the top of the 注诪讜讚. The 讙诪专讗 here is in the middle of the discussion answering the question on the 诪砖谞讛. In the 诪砖谞讛 it said 讚讬谞讬 诪诪讜谞讜转 讘砖诇砖讛, that monetary 讚讬谞讬诐 have to be judged by a 讘讬转 讚讬谉 of three people, and then it says 讙讝讬诇讜转 讜讞讘诇讜转 讘砖诇砖讛, that when you judge 讚讬谞讬诐 of 讙讝讬诇讛 of robbery and 讚讬谞讬诐 of damages, you have to have three people. And the 讙诪专讗 asked the question that aren't 讙讝讬诇讜转 讜讞讘诇讜转 included in the words 讚讬谞讬 诪诪讜谞讜转? So why did the 诪砖谞讛 have to say 讚讬谞讬 诪诪讜谞讜转 讘砖诇砖讛 and then separately 讙讝讬诇讜转 讜讞讘诇讜转 讘砖诇砖讛? And the 讙诪专讗 explained that the 诪砖谞讛 wants to exclude other kinds of 讚讬谞讬 诪诪讜谞讜转. That the 诪砖谞讛 is telling us that only 讙讝讬诇讜转 讜讞讘诇讜转 need three, but 讛讜讚讗讜转 讜讛诇讜讗讜转, which is a 讚讬谉 regarding a person who borrowed money and doesn't pay, when it comes to such a question, then it is excluded from the 讚讬谉 of three. And the 讙诪专讗 wanted to know from what 讚讬谉 do we exclude it? The 讙诪专讗 said it couldn't be that we exclude it from the 讚讬谉 that it must have three people, and therefore the 讙诪专讗 said that what it meant was that we exclude it from the 讚讬谉 that it must have three 诪讜诪讞讬谉. Like this the 讚讬谉 is that you must have three 诪讜诪讞讬谉, three people who are expert, but three 讛讚讬讜讟讜转, three ordinary people, would not be enough to judge this 讚讬谉. But that is only concerning 讙讝讬诇讜转 讜讞讘诇讜转, there you must have three 诪讜诪讞讬谉. But the 讚讬谉 of 讛讜讚讗讜转 讜讛诇讜讗讜转, there you don't have to have three 诪讜诪讞讬谉, it's enough three 讛讚讬讜讟讜转. But then the

The 拽讜砖讬讗 of Mixed Verses

讙诪专讗 asked a 拽讜砖讬讗, that this opinion is not understood, because we have a 诪讞诇讜拽转 in the 讙诪专讗 whether 注讬专讜讘 驻专砖讬讜转 讻转讜讘 讻讗谉 or not, whether the 讚讬谉 where we learn out that if a person is a 诪讜讚讛 讘诪拽爪转, if a person admits to part and denies part, is 讞讬讬讘 a 砖讘讜注讛, which we learn out from the words 讻讬 讛讜讗 讝讛 that's written in the 驻专砖讛 of 砖讜诪专讬诐, so there's a 诪讞诇讜拽转 in 讙诪专讗 whether it is a mixture of 驻专砖讬讜转, which means that those words 讻讬 讛讜讗 讝讛 really apply to a regular 讛诇讜讗讛, to regular debt where a person denies part and admits to part, it was just put in in the 讚讬谞讬诐 of 砖讜诪专讬诐, but really it's not concerning 砖讜诪专讬诐, it's concerning other types of 讛诇讜讗讛, or was it written 诇讻转讞讬诇讛 concerning the 讚讬谉 of 砖讜诪专讬诐? And there is no mixture of 驻专砖讬讜转, because the words 讻讬 讛讜讗 讝讛 were written concerning 砖讜诪专讬诐 and they are put into the 驻专砖讛 of 砖讜诪专讬诐. Now this 讚讬谉 that you must have have three people for a 讘讬转 讚讬谉 when it comes to monetary questions, we learn out from the 驻专砖讛 of 砖讜诪专讬诐, because there the 转讜专讛 says the word 讗诇拽讬诐, which refers to a judge, to a 讚讬讬谉, three times, so we know you have to have three people. Also, the word 讗诇拽讬诐 when it's used for a 讚讬讬谉, for a judge, means it has to be a 诪讜诪讞讛, because 讗诇拽讬诐 comes from the word strength, from the word 砖专专讛, control, rulership, so it means a person who is a great person. So from that 驻专砖讛 of 砖讜诪专讬诐 we know that you must have three and these three must be 诪讜诪讞讬谉. And that's the 讙诪专讗's question, that if we hold that the words 讻讬 讛讜讗 讝讛 which are written in the 驻专砖讛 of 砖讜诪专讬诐 really refers to other kinds of 讛诇讜讗讜转, so then we should have to have three 诪讜诪讞讬谉 also concerning 讛讜讚讗讜转 讜讛诇讜讗讜转, since the 讚讬谉 concerning 讛讜讚讗讜转 讜讛诇讜讗讜转 is written together with 砖讜诪专讬诐, where we have the three times 讗诇拽讬诐. On the other hand, if we learn that the words 讻讬 讛讜讗 讝讛 诇讻转讞讬诇讛 apply only to 砖讜诪专讬诐, so then concerning to a regular 讛诇讜讗讛 we don't even have once the word 讗诇拽讬诐, 讘讻诇诇 we don't know that you have to have three people. And that's the 讙诪专讗's 拽讜砖讬讗: if we learn that 讻讬 讛讜讗 讝讛 refers to all 讛诇讜讗讜转, then by a regular 讛诇讜讗讛 you should also have to have three 诪讜诪讞讬谉, because it's put in the 驻专砖讛 where the 转讜专讛 writes three times 讗诇拽讬诐, which means you have to have three 诪讜诪讞讬谉. On the other hand, if we're going to say that the 驻住讜拽 讻讬 讛讜讗 讝讛 refers to 砖讜诪专讬诐, not concerning 讛诇讜讗讛, then 讘讻诇诇 we don't have a 专讗讬讛 that by 讛诇讜讗讛 you have to have three people at all, so not only wouldn't you need three 诪讜诪讞讬谉, 讘讻诇诇 you wouldn't need three people. So what is the 驻砖讟 in the opinion of the 转谞讗 that by 讛讜讚讗讜转 讜讛诇讜讗讜转 you have to have three, but not three 诪讜诪讞讬谉? And the 讙诪专讗 answered that 讘讗诪转 讟讗拽注 you would have to have three 诪讜诪讞讬谉, it's only because of what 专讘 讞谞讬谞讗 said that you don't need three 诪讜诪讞讬谉, because he said that it is because 讻讚讬 砖诇讗 转谞注讜诇 讚诇转 讘驻谞讬 诇讜讬谉, in order not to make it hard for people to borrow money. If we're going to have to have three 诪讜诪讞讬谉 every time there's a dispute in 讚讬谞讬 诪诪讜谞讜转 concerning a debt, then it'll be hard to find three 诪讜诪讞讬谉, so people will be afraid to lend money, knowing it'll be hard for them later to get a 讘讬转 讚讬谉 together to get their money back. So in

Rav Chanina's Reason for Lenient Judge Requirement

order to make it easier for people to borrow money, the 讞讻诪讬诐 made a 讚讬谉 that you don't need three 诪讜诪讞讬谉, and that is the 驻砖讟 in the 诪砖谞讛. 讚讬谞讬 诪诪讜谞讜转 讘砖诇砖讛, that when it comes to 讚讬谞讬 诪诪讜谞讜转 you need three 诪讜诪讞讬谉. Now which part of 讚讬谞讬 诪诪讜谞讜转 needs three 诪讜诪讞讬谉? So it continues, 讙讝讬诇讜转 讜讞讘诇讜转 讘砖诇砖讛, that 讙讝讬诇讜转 讜讞讘诇讜转 need three 诪讜诪讞讬谉, but a regular 讛诇讜讗讛 does not need three 诪讜诪讞讬谉. 专讘讗 said a different 驻砖讟. 专讘讗 said that what is the 驻砖讟 in the 诪砖谞讛? That 讚讬谞讬 诪诪讜谞讜转 refers to other kinds of 讚讬谞讬 诪诪讜谞讜转, like a regular 讛诇讜讗讛, 讛讜讚讗讜转 讜讛诇讜讗讜转. And when the 诪砖谞讛 says 讚讬谞讬 诪诪讜谞讜转 讘砖诇砖讛 it means three 讛讚讬讜讟讜转. And then it says 讙讝讬诇讜转 讜讞讘诇讜转 讘砖诇砖讛, it means that 讙讝讬诇讜转 讜讞讘诇讜转 need three, but a different type of three, they need three 诪讜诪讞讬谉. And now the 讙诪专讗 is going to say another 驻砖讟 in the 诪砖谞讛. 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗 讗诪专, 专讘 讗讞讗 the son of 专讘 讗讬拽讗 said, 诪讚讗讜专讬讬转讗 讞讚 谞诪讬 讻砖专, 讘讗诪转 诪讚讗讜专讬讬转讗 one is also 讻砖专. When it comes to judge 讛讜讚讗讜转 or 讛诇讜讗讜转, one is also 讻砖专. Why? 砖谞讗诪专, because the 转讜专讛 says, 讘爪讚拽 转砖驻讜讟 注诪讬转讱. With judgment, with righteousness you should judge your friend. Now it says 转砖驻讜讟, 诇砖讜谉 讬讞讬讚, singular, that means that you, one person, is able to judge this 讚讬谉. So 讘讗诪转 one is enough. 讗诇讗 what is the reason why the 讞讻诪讬诐 said you must have three? 诪砖讜诐 讬讜砖讘讬 拽专谞讜转, because of people who sit in the corners, which means ordinary people who are not well versed in the 讚讬谞讬诐. We're afraid that one of such people is going to be the judge, and that is not allowed. So therefore, the 讞讻诪讬诐 made you should have to have three. And that's how 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗 is trying to answer 驻砖讟 in the 诪砖谞讛. That 讘讗诪转 by 讛讜讚讗讜转 讜讛诇讜讗讜转, 诪讚讗讜专讬讬转讗, one is enough. And he learns 讗讬谉 注讬专讜讘 驻专砖讬讜转 讻转讜讘 讻讗谉, there is no mixtures of the 驻专砖讬讜转. In other words, when the 转讜专讛 says 讻讬 讛讜讗 讝讛, and it's put in the 驻专砖讛 of 砖讜诪专讬诐, it refers to 砖讜诪专讬诐. And concerning 讛讜讚讗讜转 讜讛诇讜讗讜转, we don't have a 驻住讜拽 at all that you must have three judges. And therefore, one is enough, as the 驻住讜拽 says, 讘爪讚拽 转砖驻讜讟 注诪讬转讱. So therefore, concerning 讙讝讬诇讜转 讜讞讘诇讜转, you 讟讗拽注 must have three 诪讜诪讞讬谉. Concerning 讛讜讚讗讜转 讜讛诇讜讗讜转, since 诪讚讗讜专讬讬转讗 one is enough, so when you have to have three 诪讚专讘谞谉, it doesn't have to be three 诪讜诪讞讬谉. Three 讛讚讬讜讟讜转 are enough. And the 驻砖讟 in the 诪砖谞讛 is the same as 专讘讗 said, that when it says 讚讬谞讬 诪诪讜谞讜转 讘砖诇砖讛, it means that 讚讬谞讬 诪诪讜谞讜转 of 讛讜讚讗讜转 讜讛诇讜讗讜转 is enough three 讛讚讬讜讟讜转, 讙讝讬诇讜转 讜讞讘诇讜转, where it says 讘砖诇砖讛, that you need three 诪讜诪讞讬谉. So really he's saying the same 驻砖讟 in the 诪砖谞讛 as 专讘讗, but in one thing he's different than 专讘讗. According to 专讘讗 it's just the opposite: 诪讚讗讜专讬讬转讗 by 讛讜讚讗讜转 讜讛诇讜讗讜转 you would also need three 诪讜诪讞讬谉, the 专讘谞谉 said 讻讚讬 砖诇讗 转谞注讜诇 讚诇转 讘驻谞讬 诇讜讬谉, three 讛讚讬讜讟讜转 are enough. And according to 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗, it's just the opposite: 诪讚讗讜专讬讬转讗 even one would be enough. It's the 专讘谞谉 that said that you have to have three, and therefore, three 讛讚讬讜讟讜转 are enough. But then the

Yoshvei Kranot and Judge Liability Concerns

讙诪专讗 asks, now that you're saying that 诪讚讗讜专讬讬转讗 one is enough, the reason we have to have three is because if it'll be one, maybe he will be from the 讬讜砖讘讬 拽专谞讜转, a person who is not well versed in the 讚讬谞讬诐, and therefore we have to have three, what do we gain with that? 讗转讜 讘转诇转讗 诪讬 诇讗 讛讜讜 讬讜砖讘讬 拽专谞讜转? Even when you have three, can't you have three which are 讬讜砖讘讬 拽专谞讜转? And the 讙诪专讗 says no, 讗讬 讗驻砖专 讚诇讬转 讘讛讜 讞讚 讚讙诪讬专. If you have three, it's impossible that at least one of the three shouldn't be a person who is well versed in the 讚讬谞讬诐. But then the 讙诪专讗 asks, 讗诇讗 诪注转讛 if so, 讟注讜 诇讗 讬砖诇诪讜. If these three people, who are 讛讚讬讜讟讜转, made a mistake in the 驻住拽 讚讬谉, they shouldn't have to pay. We know the 讚讬谉 is that if a 诪讜诪讞讛 makes a mistake, then he is 驻讟讜专 from paying. Since he is a 诪讜诪讞讛, so when he 驻住拽'谞讚 it became a 讚讬谉, even though later we find out that it was a mistake, he is 驻讟讜专 from paying. On the other hand, if an 讛讚讬讜讟 or 讛讚讬讜讟讜转 make a mistake in a 驻住拽 讚讬谉, and they make a person pay money or lose money 砖诇讗 讻讚讬谉, then the 讚讬讬谞讬诐 are obligated to pay. The question is why. Since 诪讚讗讜专讬讬转讗 even one is enough, it's the 专讘谞谉 who told them that they should have three, so these three, when they 驻住拽'谞讚 the 讚讬谉, they 驻住拽'谉 讘专砖讜转 of the 专讘谞谉. So then, they should have the same 讚讬谉 as a 诪讜诪讞讛, that if they made a mistake they shouldn't have to pay. And the 讙诪专讗 answers, 讻诇 砖讻谉 讚谞驻讬砖讬 讬讜砖讘讬 拽专谞讜转. Certainly, then there will be a lot of 讬讜砖讘讬 拽专谞讜转, that the 讬讜砖讘讬 拽专谞讜转 will be the ones to 驻住拽'谉. If we're going to say that when a person makes a mistake in his judgment, he still doesn't have to pay, then people will not be afraid to take upon themselves the responsibility of 驻住拽'谞讬谞讙 the 讚讬谉, knowing that even if it would be wrong, they won't lose any money. Therefore, the 讚讬谉 is that if they make a mistake they'll have to pay. So a person who is not well versed and is not sure that he knows the 讚讬谉, will not take take upon himself the responsibility to 驻住拽'谉. Then the 讙诪专讗 asks,

Difference Between Rava and Rav Acha

诪讗讬 讗讬讻讗 讘讬谉 专讘讗 诇讘讬谉 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗? What is the difference in 讚讬谉 between 专讘讗's opinion and the opinion of 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗, since according to both we say that you need three 讛讚讬讜讟讜转 concerning 讚讬谞讬 诪诪讜谞讜转 of 讛讜讚讗讜转 讜讛诇讜讜讗讜转? According to 专讘讗, 诪讚讗讜专讬讬转讗 you would need three 诪讜诪讞讬谉. It's the 专讘谞谉 that said that three 讛讚讬讜讟讜转 are enough. According to 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗, 诪讚讗讜专讬讬转讗 one would be enough. The 专讘谞谉 said that you have to have three 讛讚讬讜讟讜转 at least. But 诇驻讜注诇, according to both, you have to have three 讛讚讬讜讟讜转 at least by 讛讜讚讗讜转 讜讛诇讜讜讗讜转. So what is the difference in 讛诇讻讛? And the 讙诪专讗 answers, 讗讬讻讗 讘讬谞讬讬讛讜 讚讗诪专 砖诪讜讗诇. The difference is of what 砖诪讜讗诇 said. 砖诪讜讗诇 said that 砖谞讬诐 砖讚谞讜 讚讬谞讬讛诐 讚讬谉, that if two people judged, then the 讚讬谉 is a 讚讬谉. The 驻住拽 讚讬谉 is a 驻住拽 讚讬谉, 讗诇讗 砖谞拽专讗讜 讘讬转 讚讬谉 讞爪讜祝. The only thing is they're called a 讘讬转 讚讬谉 of 讞讜爪驻讛, because they shouldn't have done it, because you have to have three 诇讻转讞讬诇讛. Therefore, if two sat down to 驻住拽'谉 the 讚讬谉, it's a 讞讜爪驻讛, but nevertheless, 讘讚讬注讘讚 when they 驻住拽'谞讚 the 讚讬谉, the 讚讬谉 is a 讚讬谉. And that is the 诪讞诇讜拽转 between 专讘讗 and 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗. 诇专讘讗, 诇讬转 诇讬讛 讚砖诪讜讗诇. According to 专讘讗, we do not hold like 砖诪讜讗诇. Since 专讘讗 holds that 诪讚讗讜专讬讬转讗 you must even have three 诪讜诪讞讬谉, it's the 专讘谞谉 that said that three 讛讚讬讜讟讜转 are enough, but at least three 讛讚讬讜讟讜转 you must have. If you have less than three 讛讚讬讜讟讜转, then certainly it's no good. According to 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗, 讗讬转 诇讬讛 讚砖诪讜讗诇, he holds like 砖诪讜讗诇. Since according to 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗, 诪讚讗讜专讬讬转讗 you don't need three 讘讻诇诇, one is enough. It's only the 专讘谞谉 that came and said that you have to have three. So according to him, if 讘讚讬注讘讚 you had two, since 诪讚讗讜专讬讬转讗 even one would be enough, so at least 讘讚讬注讘讚 if you had two, it is a 讚讬谉. Concerning what we said before, that 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗 who says that 诪讚讗讜专讬讬转讗 one is enough, and he learns it out from the 驻住讜拽 讘爪讚拽 转砖驻讜讟 注诪讬转讱, so we said before and this was 专砖"讬's 驻砖讟, that 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗 learned that 讗讬谉 注讬专讜讘 驻专砖讬讜转 讻转讜讘 讻讗谉, that the 驻住讜拽 讻讬 讛讜讗 讝讛 is in the right place, which means that the 驻住讜拽 讻讬 讛讜讗 讝讛 refers only to 砖讜诪专讬诐, and that's where we have three times the word 讗诇讛讬诐. But concerning a regular 讛诇讜讜讗讛, we don't have a 驻住讜拽 at all, and therefore you don't need three people. So 转讜住驻讜转 asks a 拽砖讬讗. According to that, why does he need the 驻住讜拽 讘爪讚拽 转砖驻讜讟 注诪讬转讱, that from there we learn out that one person is enough because it says 转砖驻讜讟, 诇砖讜谉 讬讞讬讚? Even without this 驻住讜拽, we would know that you don't need three people. Since we say that the 驻住讜拽 讻讬 讛讜讗 讝讛 does not refer to 讛诇讜讜讗讛, so it comes out that concerning 讛诇讜讜讗讛 we don't have a 驻住讜拽. As long as we don't have a 驻住讜拽, there is no reason to say that we have to have three people. One we must have, at least one, otherwise there is no such thing as a judge. But who says we need more than one? If it would be in the 驻专砖讛 of 砖讜诪专讬诐, then by the 驻专砖讛 of 砖讜诪专讬诐 it says three times 讗诇讛讬诐. So then we would say that 诪爪讚 讛驻住讜拽 we would need three, because it's written in such a 驻专砖讛 where the word 讗诇讛讬诐 is written three times. So we would think you have to have three, so therefore you need the 驻住讜拽 讘爪讚拽 转砖驻讜讟 注诪讬转讱 to tell us that nevertheless, one is enough. But if he holds that 讗讬谉 注讬专讜讘 驻专砖讬讜转 讻转讜讘 讻讗谉, so you don't need any 驻住讜拽 to tell us that one is enough. And therefore, 讟讗拽注 转讜住驻讜转 learns that 专讘 讗讞讗 讘专讬讛 讚专讘 讗讬拽讗 doesn't only go according to the 诪讗谉 讚讗诪专 讗讬谉 注讬专讜讘 驻专砖讬讜转 讻转讜讘 讻讗谉, he also goes according to the 诪讗谉 讚讗诪专 注讬专讜讘 驻专砖讬讜转 讻转讜讘 讻讗谉. And the 驻住讜拽 讻讬 讛讜讗 讝讛, which is written in the 驻专砖讛 where we have three times 讗诇讛讬诐, refers to 讛诇讜讜讗讛. And 讘讗诪转, 诪爪讚 that 驻住讜拽, 讛诇讜讜讗讛 would need three 诪讜诪讞讬谉. Therefore, we have a 驻住讜拽 讘爪讚拽 转砖驻讜讟 注诪讬转讱 that reveals to us that nevertheless, by 讛诇讜讜讗讛 you don't need three, but you need one. Another thing where we have a 诪讞诇讜拽转 between 专砖"讬 and 转讜住驻讜转, which is a similar 诪讞诇讜拽转 to a 诪讞诇讜拽转 we had earlier in the beginning of the 讚祝. And this is concerning the 讙诪专讗's 拽砖讬讗, when the

Tosafot on Payment for Mistaken Judgments

讙诪专讗 asked, 讗诇讗 诪注转讛, 讟注讜 诇讗 讬砖诇诪讜? That now, why is the 讚讬谉 that if they made a mistake they pay, the 讚讬谉 should be that they shouldn't pay? And the 讙诪专讗 answered, 讻诇 砖讻谉 讚谞驻讬砖讬 讬讜砖讘讬 拽专谞讜转. Certainly that there will be more chance that the 讬讜砖讘讬 拽专谞讜转 will 驻住拽'谉 the 讚讬谉. So as we learned before, 专砖"讬 learns the 驻砖讟 that the 讙诪专讗's 拽砖讬讗 is that if they made a mistake they shouldn't pay is since 注诇 驻讬 讚讬谉 you don't even need them all. The 专讘谞谉 said that you need them all, so when these three will 驻住拽'谉 the 讚讬谉, they're doing it 讘专砖讜转 of the 专讘谞谉. So why is the 讚讬谉 that they have to pay if they made a mistake, since they're doing it with permission of the 讞讻诪讬诐? And the answer is that still there will be more 讬讜砖讘讬 拽专谞讜转, which means if we will not make them pay, people will feel less responsibility in taking a 驻住拽 讚讬谉, and therefore we're afraid even more that people who do not know the 讚讬谉 will 驻住拽'谉, since they know that if they made a mistake, they still won't won't have to pay. So 转讜住驻讜转 ask a 拽砖讬讗 that 诇讻讗讜专讛 the 讙诪专讗's 诇砖讜谉 讻诇 砖讻谉 is not understood. 讻诇 砖讻谉 means certainly, as if the whole question you asked was based on the idea of not having 讬讜砖讘讬 拽专谞讜转. And the answer is that 讗讚专讘讛, by what you're asking, you'll have even more 讬讜砖讘讬 拽专谞讜转. The way 专砖状讬 learns, the 拽砖讬讗 has nothing to do with 讬讜砖讘讬 拽专谞讜转. The 拽砖讬讗 is a general 拽砖讬讗, that since they're doing it 讘专砖讜转 讘讬转 讚讬谉, so then why should they have to pay? But the 拽砖讬讗 is not based on the fact that if we won't make them pay, there'll be less chance of getting 讬讜砖讘讬 拽专谞讜转. So if so, what does the 讙诪专讗 mean with the 诇砖讜谉 讻诇 砖讻谉 that it will be more 讬讜砖讘讬 拽专谞讜转? And therefore 转讜住驻讜转 讟讗拽注 诇注专谞讟 that the 驻砖讟 is different. The 驻砖讟 is that the 拽砖讬讗 of the 讙诪专讗 讗诇讗 诪注转讛 讟注讜 诇讗 讬砖诇诪讜 is based in order to avoid having 讬讜砖讘讬 拽专谞讜转. And 转讜住驻讜转 explains it means as follows: that the 讙诪专讗 felt that if we're not going to make him pay, then there is more 住讘专讗 that we should have good 讚讬讬谞讬诐. If we're going to make him pay, so the good 讚讬讬谞讬诐 will be afraid to 驻住拽谉, because they'll say, "Why should we get into this? Just in case we make a mistake, we'll be obligated to pay, we'll lose money, so why get into it?" So the good 讚讬讬谞讬诐 will stay away. And that's the 讙诪专讗's 拽砖讬讗, that if you're trying to avoid 讬讜砖讘讬 拽专谞讜转, then the 讚讬谉 should be that if you make a mistake you shouldn't pay, so the good 讚讬讬谞讬诐 won't be afraid to 驻住拽谉. And the 讙诪专讗's answer is, "No, just opposite. 讻诇 砖讻谉 there will be more 讬讜砖讘讬 拽专谞讜转. That if you're going to say that if you make a mistake you don't have to pay, so the 讬讜砖讘讬 拽专谞讜转 are going to take the 驻住拽讬 讚讬谞讬诐, are going to take the 讚讬谉 转讜专讛's, and therefore there will be more 讬讜砖讘讬 拽专谞讜转 驻住拽谞'讬谞讙, and that's why it's better that the 讚讬谉 should be that if you make a mistake, you shouldn't have to pay." And now we'll continue with the 讙诪专讗. The

Nekez and Half-Nekez Distinction

讙诪专讗 quotes, the 诪砖谞讛 said, 谞讝拽 讜讞爪讬 谞讝拽 讜讻讜诇讜, that when it comes to paying damages, or paying half of the damages, so then the 讚讬谉 is that you have to have a 讘讬转 讚讬谉 of three. The 讙诪专讗 asks, 谞讝拽 讛讬讬谞讜 讞讘诇讜转, isn't 谞讝拽 the same thing as 讞讘诇讜转? 讞讘诇讜转 we said means when a person hurts somebody else, causes damage to another person, so then the 讚讬谉 is that he must pay five different types of payments, one of them he must pay for the damage. So by saying 讞讘诇讜转, we already include damage. So why does the 诪砖谞讛 again have to mention 谞讝拽? And the 讙诪专讗 answers, 诪砖讜诐 讚拽讘注讬 诇诪讬转谞讬 讞爪讬 谞讝拽, because since he wants to mention half a 谞讝拽, 转谞讬 谞诪讬 谞讝拽 砖诇诐, so he also mentions 谞讝拽 砖诇诐. Since he wants to mention half a 谞讝拽, and the 讚讬谉 of half a 谞讝拽 is that if an ox, which is a 转诐, didn't do it three times yet, gores another ox, for instance, so then, since he is a 转诐, the owner of the ox only has to pay half of the damage. And that the 讙诪专讗 felt at this moment is not included in 讞讘诇讜转, so he has to mention the 讚讬谉 of 讞爪讬 谞讝拽, so since he mentions 讞爪讬 谞讝拽, he mentions 谞讝拽 already. But then the 讙诪专讗 asks, 讞爪讬 谞讝拽 谞诪讬 讛讬讬谞讜 讞讘诇讜转, even 讞爪讬 谞讝拽 is also included in 讞讘诇讜转. 讞讘诇讜转 means any kind of damage, as the 讙诪专讗 feels, and therefore, if in a case you have to pay 讞爪讬 谞讝拽 for the damage, it's also included in 讞讘诇讜转. So why do we even have to mention 讞爪讬 谞讝拽? We said that since we have to mention 讞爪讬 谞讝拽, we already mentioned 谞讝拽 砖诇诐, but even 讞爪讬 谞讝拽 is extra, that is also included in 讞讘诇讜转. So the 讙诪专讗 says, "No. 转谞讬 诪诪讜谞讗 讜转谞讬 拽谞住讗." He wants to divide it into two parts. He first learns 讚讬谞讬诐 of 诪诪讜谉, when you have to pay for a damage, which is considered 诪诪讜谉, money, payment, and he also wants to mention when you have to pay in a case where it is a 拽谞住, it is a fine. Because there is a 诪讗谉 讚讗诪专 in 讘讘讗 拽诪讗 in the first 驻专拽 that 讞爪讬 谞讝拽 拽谞住讗, that when there is a 讚讬谉 that you have to pay 讞爪讬 谞讝拽, it is not that you have to pay actually for the damage that you caused because you are responsible, but it is a fine that the 转讜专讛 fined the person. In other words, he holds that 讘讗诪转 when a 转诐 causes damage, then you don't have to pay at all 诪爪讚 讛讚讬谉, because 讘讗诪转 you didn't have to watch it, because a 砖讜专 is 讘讞讝拽转 砖诪讜专. Every ox, as long as it didn't become a 诪讜注讚, it didn't happen three times, the 讞讝拽讛 is that it's guarded, and you don't have to actually watch it. And therefore, if it did cause damage, you are not responsible, so really you shouldn't have to pay at all. But the 转讜专讛 nevertheless fines the person and said, "After all, you still should have watched it, and you didn't," the 转讜专讛 gives the person a fine and makes him pay 讞爪讬 谞讝拽. So it comes out that when you pay 讞爪讬 谞讝拽, you're only paying a fine. When you pay 谞讝拽 砖诇诐, when the 讚讬谉 is that you have to pay the complete amount of damage, that is 诪诪讜谉, that is money that you actually owe. If you are responsible to watch him and you didn't, so you owe the money. And that is the reason the 讙诪专讗 says here why he divided it into two parts, because he wants to tell us concerning the 讚讬谞讬诐 of 诪诪讜谉, that when you have to pay money that you owe, you must have a 讘讬转 讚讬谉 of three, and he also wants to mention that when you have have to pay 拽谞住, when you have to pay a fine, you also must have a 讘讬转 讚讬谉 of three. So therefore, even though he mentioned 讞讘诇讜转, he

Half Damage (讞爪讬 谞讝拽) as a Fine (拽谞住)

nevertheless mentioned 讞爪讬 谞讝拽 again, because 讞爪讬 谞讝拽 is a 拽谞住 and he wants to tell us that by 拽谞住 you also have to have a 讘讬转 讚讬谉 of three. And since he already mentioned 讞爪讬 谞讝拽 which is 拽谞住, he already mentions 谞讝拽 砖诇诐 along with that. But then the 讙诪专讗 asks: 讛谞讬讞讗 诇诪讗谉 讚讗诪专, this is only good according to the one that holds that 驻诇讙讗 谞讝拽讗 拽谞住讗, that when you pay half of the 谞讝拽, it is only a fine. 讗诇讗 诇诪讗谉 讚讗诪专 驻诇讙讗 谞讝拽讗 诪诪讜谞讗, but according to the one that holds that even when you pay half of a 谞讝拽, it's still 诪诪讜谉, it's still payment, 诪讗讬 讗讬讻讗 诇诪讬诪专? What can we say according to that 诪讗谉 讚讗诪专? Because there we have a 诪讞诇讜拽转. One opinion 讟讗拽注 is as we mentioned before, that 讞爪讬 谞讝拽 is 拽谞住, as we said before, because 讘讗诪转 he is not responsible since the 砖讜专 is just a 转诐, so 讘讗诪转 he shouldn't have to pay at all, the 转讜专讛 just fined him at least to pay half. But there's another 诪讗谉 讚讗诪专 that says just the opposite, that all oxen are 诇讗讜 讘讞讝拽转 砖讬诪讜专, are not in the 讞讝拽讛 that they are watched. So the person is always responsible to watch them. So even if it does it the first time, he is responsible and therefore 讘讗诪转 he would have to pay the whole amount. The 转讜专讛 had 专讞诪谞讜转 on him and said, since after all it's the first time, so we have pity on you and the 转讜专讛 deducted half of the 谞讝拽. But the half that he does pay is not a 拽谞住, but that is money that he owes. So according to the 诪讗谉 讚讗诪专 that says that when you pay 讞爪讬 谞讝拽 it is also 诪诪讜谉, not 拽谞住, so the question is according to that 诪讗谉 讚讗诪专, why should the 诪砖谞讛 want to tell us separately the 讚讬谉 of 讞爪讬 谞讝拽? 讘讗诪转 it's included in 讞讘诇讜转, the only reason we gave why the 诪砖谞讛 should tell us separately is because the 诪砖谞讛 wants to tell us the 讚讬谉 concerning 拽谞住, but if 讞爪讬 谞讝拽 is not 拽谞住, then there is no reason for the 诪砖谞讛 to tell us separately 讞爪讬 谞讝拽, and therefore also not 谞讝拽, it's all included in 讞讘诇讜转. So we're back to the question according to that 诪讗谉 讚讗诪专, why does the 诪砖谞讛 have to say 谞讝拽 讜讞爪讬 谞讝拽 when we already said 讞讘诇讜转? The 讙诪专讗 answers, 讗诇讗 therefore he must say, 讗讬讬讚讬 讚拽讘注讬 诇诪讬转谞讬 转砖诇讜诪讬 讻驻诇 讜转砖诇讜诪讬 讗专讘注讛 讜讞诪砖讛, since the 诪砖谞讛 later on wants to mention that when it comes to pay double in case of a 讙谞讘, or it comes to pay four or five in a case where the 讙谞讘 stole an ox or a sheep and he sold it or he 砖讞讟 it, so then he has to pay four or five. So since the 诪砖谞讛 wants to tell us the 讚讬谉 concerning that, and that is a 诪诪讜谉 砖讗讬谞讜 诪砖转诇诐 讘专讗砖讜, that is money that is not paid as principal. Here, you pay more than the principal, you pay or double the principal, or four or five times the principal. So the 诪砖谞讛 wants to tell us the 讚讬谉 concerning a case where you pay different than just the principal, more than the principal, 转谞讬 谞诪讬 讞爪讬 谞讝拽, so he also tells, teaches us the 讚讬谉 of 讞爪讬 谞讝拽, because the 诪诪讜谉 砖讗讬谞讜 诪砖转诇诐 讘专讗砖讜, it is also money that is not paid like the principal. The difference is, there you pay more than the principal, and here you pay less than the principal. But since you're telling us a 讚讬谉 concerning when you have to pay different than the amount of the principal, so he also tells us the 讚讬谉 of 讞爪讬 谞讝拽 which is also different than the amount of the principal. Now since he wants to tell us 讞爪讬 谞讝拽, 讜讗讬讬讚讬 讚拽讘注讬 诇诪讬转谞讬 讞爪讬 谞讝拽, since he wants to teach us the 讚讬谉 of 讞爪讬 谞讝拽, 转谞讬 谞诪讬 谞讝拽, so already he teaches us the 讚讬谉 of 谞讝拽 also, and therefore he says 谞讝拽 讜讞爪讬 谞讝拽 讘砖诇砖讛 even though it already said that 讞讘诇讜转 is 讘砖诇砖讛. Then the 讙诪专讗 continues:

Deriving Three Judges from the Word 讗诇拽讬诐

砖诇砖讛 诪谞诇谉? How do we know 讟讗拽注 that you have to have a 讘讬转 讚讬谉 of three? The 讙诪专讗 answers, 讚转谞讜 专讘谞谉, because the 专讘谞谉 learned, there's a 驻住讜拽 that says, 讜谞拽专讘 讘注诇 讛讘讬转 讗诇 讛讗诇讛讬诐, that the 讘注诇 讛讘讬转 should come to 讗诇讛讬诐 which means to the 讚讬讬谉, to the judge. This is a 驻住讜拽 concerning the 讚讬谉 of 砖讜诪专讬诐, that if there is a dispute between the 砖讜诪专, between the watchman, and the owner, so it says that the 讘注诇 讛讘讬转, the owner, should come to 讗诇讛讬诐, to the 讚讬讬谉. So since it says he should come to the 讚讬讬谉, 讛专讬 讻讗谉 讗讞讚, so we have one, this is the first 驻住讜拽, so it teaches us that you have one 讚讬讬谉. Then the 驻住讜拽 continues later and says, 注讚 讛讗诇讛讬诐 讬讘讗 讚讘专 砖谞讬讛诐, that up to 讗诇讛讬诐, up to the 讚讬讬谉, the thing between them should come. That means they should come to 讘讬转 讚讬谉. And here again we have another time the word 讗诇讛讬诐, 讛专讬 讻讗谉 砖谞讬诐, so now we already have two. Then there's a third 驻住讜拽 there that says, 讗砖专 讬专砖讬注讜谉 讗诇讛讬诐, that the 讚讬谉 should be as the 讗诇讛讬诐 will 驻住拽谉, as he will turn him into a 专砖注, what he will say should be done, that's how they should do it. So here again we have a word 讗诇讛讬诐, 讛专讬 讻讗谉 砖诇砖讛, so we have a third. So together we learn out that you have to have three 讚讬讬谞讬诐, since it says three times in this 驻专砖讛 the word 讗诇讛讬诐, 讚讘专讬 专讘讬 讬讗砖讬讛, this is the opinion of 专讘讬 讬讗砖讬讛.

Rabbi Yonatan vs Rabbi Yashia on Extra Words

But 专讘讬 讬讜谞转谉 讗讜诪专, 专讘讬 讬讜谞转谉 says, this is not how we learn out that you have to have three 讚讬讬谞讬诐. Because 专讗砖讜谉 转讞讬诇讛 谞讗诪专, the first time it says 讗诇拽讬诐 is for a beginning, which means that has to tell us that you have to go to the judge, 讜讗讬谉 讚讜专砖讬谉 转讞讬诇讜转, and you can't 讚专砖谉 from the first time. When can we use a word to teach us an extra 讚讬谉? If the word is extra. The 转讜专讛 didn't have to write that word, and the 转讜专讛 did, so it comes to teach us a 讚讬谉. So here, too, the 转讜专讛 didn't have to write the word 讗诇拽讬诐, the 转讜专讛 does write the word 讗诇拽讬诐, so that is to teach us a 讚讬谉 of how many people you must have in the 讘讬转 讚讬谉. But the first time it says 讗诇拽讬诐 is not extra, since the 转讜专讛 has to say for itself you have to go to 讗诇拽讬诐, you have to go to the judge. And not only that you have to go to the judge, but you have to go to a judge which is a 诪讜诪讞讛, and the word 讗诇拽讬诐 teaches us that he has to be an expert. So that word 讗诇拽讬诐 is not extra. So you cannot 讚专砖谉 from that word to how much 讚讬讬谞讬诐 you must have. So therefore, we cannot use that word. 讗诇讗, so what do we say? 注讚 讛讗诇拽讬诐 讬讘讗 讚讘专 砖谞讬讛诐, 讛专讬 讻讗谉 讗讞讚. He starts from the second time it says 讗诇拽讬诐, that the second time it didn't have to say the word 讗诇拽讬诐, so there we learn out that you have to have one. 讗砖专 讬专砖讬注讜谉 讗诇拽讬诐, then there's the second time where we have the word 讗诇拽讬诐, 讛专讬 讻讗谉 砖谞讬诐, so we have two. 讜讗讬谉 讘讬转 讚讬谉 砖拽讜诇, since you're not allowed to have a 讘讬转 讚讬谉 which is even, you always have to have an odd number in order to be able to have a majority, so therefore 诪讜住讬驻讬谉 注诇讬讛诐 注讜讚 讗讞讚, so you must add at least one more to the two, 讛专讬 讻讗谉 砖诇砖讛, so automatically we have three. Then the

Debate on Drashing the First Occurrence (讚专砖讬谉 转讞讬诇讜转)

讙诪专讗 asks, 谞讬诪讗, so let us say, 讘讚讜专砖讬谉 转讞讬诇讜转 拽诪讬驻诇讙讬, that the 诪讞诇讜拽转 between 专讘讬 讬讗砖讬讛 and 专讘讬 讬讜谞转谉 is whether we do 讚专砖谉 the first time it says the word or not, whether we do 讚专砖谉 that word that the 转讜专讛 writes when we need it for itself, whether we nevertheless use it for a 讚专砖, in this case it would be for the number of 讚讬讬谞讬诐, or not? 讚诪专 住讘专 讚讜专砖讬谉 转讞讬诇讜转, 专讘讬 讬讗砖讬讛 learns that we do 讚专砖谉 the first word always, and therefore in this case, too, he 讚专砖谞's the first 讗诇拽讬诐 also, so that's why he 讚专砖谞's from the three times 讗诇拽讬诐. 讜诪专 住讘专, and 专讘讬 讬讜谞转谉, the second opinion, holds 讗讬谉 讚讜专砖讬谉 转讞讬诇讜转, that we don't 讚专砖谉 the first time the 转讜专讛 says, and therefore, he 讚专砖谞's it a different way, from the second and third time he learns out that we have to have two, and then, since it can't be even, so we know we have to have three. That is the 诪讞诇讜拽转. The 讙诪专讗 says 诇讗, 讚讻讜诇讬 注诇诪讗 讘讗诪转 we could say they all hold 讗讬谉 讚讜专砖讬谉 转讞讬诇讜转, that we don't ever 讚专砖谉 the first time the 转讜专讛 says a word because we need it for itself. But 讗诪专 诇讱 专讘讬 讬讗砖讬讛, 专讘讬 讬讗砖讬讛 will tell you why in this case he does 讚专砖谉 the first 讗诇拽讬诐, too, because 讗诐 讻谉, if the 转讜专讛 would just tell us the word 讗诇拽讬诐 for itself, not to 讚专砖谉, so then 谞讬诪讗 拽专讗, let the 驻住讜拽 say, 讜谞拽专讘 讘注诇 讛讘讬转 讗诇 讛砖讜驻讟, the 讘注诇 讛讘讬转 should get close to the judge. 诪讗讬 讗诇 讛讗诇拽讬诐? Why does the 驻住讜拽 have to say 讗诇 讛讗诇拽讬诐? So here we see that the 转讜专讛 doesn't do it only for itself, the 转讜专讛 puts it in such a way to tell us that in addition for the 注爪诐 word, there is a 诇讬诪讜讚 that the 转讜专讛 wants to learn out from it. That's why the 转讜专讛 changes the word, and says not 讗诇 讛砖讜驻讟, but 讗诇 讛讗诇拽讬诐. 砖诪注 诪讬谞讛, that comes to teach us, 诇诪谞讬讬谞讗, that it's for the number, that this should also be used as a part of a 诇讬诪讜讚 for the amount of how many 讚讬讬谞讬诐 we must have. And therefore, he learns that we 讚专砖谉 from this 讗诇拽讬诐 also, and that's how we know we have to have three. Then the 讙诪专讗 asks, 讜专讘讬 讬讜谞转谉, isn't it a 拽砖讬讗 on 专讘讬 讬讜谞转谉? Why doesn't 专讘讬 讬讜谞转谉 use the first 讗诇拽讬诐, too? And the reason he gave was because it's a 转讞讬诇讛, but in this case it's different, since the 转讜专讛 could have said he should go to the 砖讜驻讟, and the 转讜专讛 says he should go to 讗诇拽讬诐. So by the 转讜专讛 changing the word, 诇讻讗讜专讛 that shows us that we should use this word 讗诇拽讬诐 for a 讚专砖. So he says no, 诇讬砖谞讗 讚注诇诪讗 谞拽讟, the 转讜专讛 picks, uses the regular, normal, common 诇砖讜谉 that people would use. 讻讬 讚讗诪专讬 讗讬谞砖讬, like people say, 诪讗谉 讚讗讬转 诇讬讛 讚讬谞讗, if someone has a 讚讬谉 转讜专讛, a dispute, 诇讬拽专讘 诇讙讘讬 讚讬讬谞讗, let him go to the 讚讬讬谉. And when we say let him go to the 讚讬讬谉, that means to a 讚讬讬谉 诪讜诪讞讛, to a 讚讬讬谉 that is an expert, not to an ordinary person. So just like when people talk, they would use the term go to the 讚讬讬谉, so too when the 驻住讜拽 speaks about it, the 驻住讜拽 also says 讜谞拽专讘 讘注诇 讛讘讬转 讗诇 讛讗诇拽讬诐 and doesn't use the term 讗诇 讛砖讜驻讟. So it's not the 驻砖讟 that the 转讜专讛 changes the expression, that instead of using 讗诇 讛砖讜驻讟 the 转讜专讛 uses the word 讗诇 讛讗诇拽讬诐, this is the common word the 转讜专讛 would use, like people would use, that when you go, you should go to the expert judge, so the 转讜专讛 uses the word 讗诇 讛讗诇拽讬诐. And therefore, we cannot... That the 讚讬讬谉 must be a 诪讜诪讞讛, and therefore is not an extra word, 转讜住驻讜转 says, what is then the 转讬专讜抓 of 专讘讬 讬讗砖讬讛? Because the 讙诪专讗 said that 专讘讬 讬讗砖讬讛 admits that we cannot 讚专砖谉 the first word. The only thing he says, why here he does 讚专砖谉 the first time, because the 转讜专讛 could have written 讗诇 讛砖讜驻讟, and the 转讜专讛 writes 讗诇 讛讗诇拽讬诐, so that is extra, and therefore we could 讚专砖谉 even the first time. But the way 专砖状讬 says, that the first time is needed to teach us that it has to be a 诪讜诪讞讛, so then the 转讜专讛 couldn't have written 讗诇 讛砖讜驻讟. 讗诇 讛砖讜驻讟 means a judge. Where do we see in the word 砖讜驻讟 that he has to be a 诪讜诪讞讛? Only since it says 讗诇拽讬诐, that tells us that he has to be a 诪讜诪讞讛, an expert. So how could he say that if it would just come for the 讚讬谉 itself, it could have said 讗诇 讛砖讜驻讟? If it would have said 讗诇 讛砖讜驻讟, we wouldn't know the 讚讬谉 itself, we wouldn't know that you have to have a 诪讜诪讞讛. So according to 专砖状讬 who says that when it says here that 专讗砖讜谉 转讞诇讛 谞讗诪专, that the first time 讗诇拽讬诐 comes for itself is for the 讚讬谉 that it has to be a 诪讜诪讞讛, then 专讘讬 讬讗砖讬讛's answer 诇讻讗讜专讛 is not understood. And therefore 转讜住驻讜转 讟讗拽注 learned that when the 讙诪专讗 said that 专讗砖讜谉 转讞诇讛 谞讗诪专 and 讗讬谉 讚讜专砖讬谉 转讞诇讜转, it doesn't mean that the first time it has to say in order to teach us that you have to have a 诪讜诪讞讛. Even not for the 讚讬谉 of 诪讜诪讞讛, the first time we cannot use the 驻住讜拽 for a 讚专砖, since it has to come to tell us that you have to come to a judge. And not because of 讚讬谉 of 诪讜诪讞讛, for the 注爪诐 讚讬谉 of a judge. And therefore 专讘讬 讬讗砖讬讛 said that if it would just come to tell us that you have to go to a judge, it could have said 讗诇 讛砖讜驻讟. Why does it say 讗诇 讗诇拽讬诐? So therefore, we must say it comes to teach us that we should use this word to tell us the amount of people you must have in the 讘讬转 讚讬谉. Then the 讙诪专讗 continues, but 专讘讬 讬讗砖讬讛, 诇讬转 诇讬讛 讘讬转 讚讬谉 谞讜讟讛? And 专讘讬 讬讗砖讬讛, doesn't he hold of the 讚讬谉 that you must have a 讘讬转 讚讬谉 谞讜讟讛, which means a 讘讬转 讚讬谉 where you're able to have a majority, that under all circumstances you'll be able to have a majority, there will never be an even number? And the word 谞讜讟讛 means turning. It comes from the expression of the 驻住讜拽 讗讞专讬 专讘讬诐 诇讛讟转, that you should turn after the majority. So that's the 讙诪专讗 砖讗诇讛. It comes out here that 专讘讬 讬讗砖讬讛 does not accept the 住讘专讗, since 专讘讬 讬讗砖讬讛 learns it out from the three times 讗诇拽讬诐. And he doesn't use the same idea as 专讘讬 讬讜谞转谉. 专讘讬 讬讜谞转谉 says, how do we know you have to have three? Because we have two 驻住讜拽讬诐 for two, and since 讗讬谉 讘讬转 讚讬谉 砖拽讜诇, we cannot have a 讘讬转 讚讬谉 which is even, therefore we must have a third. Now 专讘讬 讬讗砖讬讛, that doesn't learn it out the way 专讘讬 讬讜谞转谉 does, he learns it out from the three times 讗诇拽讬诐, so it seems as if he doesn't hold of this 住讘专讗 that you cannot have a 讘讬转 讚讬谉 砖拽讜诇, that you must have a 讘讬转 讚讬谉 谞讜讟讛, a 讘讬转 讚讬谉 that will always be a majority, not an even number. So how can we say he doesn't hold of this 住讘专讗? 讜讛转谞讬讗, didn't we learn in a 讘专讬讬转讗, 专讘讬 讗诇注讝专 讘谞讜 砖诇 专讘讬 讬讜住讬 讛讙诇讬诇讬 讗讜诪专, 专讘讬 讗诇注讝专 the son of 专讘讬 讬讜住讬 讛讙诇讬诇讬 says, 诪讛 转诇诪讜讚 诇讜诪专 诇谞讟讜转 讗讞专讬 专讘讬诐 诇讛讟转? What does the 转讜专讛 mean when it says 诇谞讟讜转, you should turn, 讗讞专讬 专讘讬诐 诇讛讟转? Really this is in the middle of the 驻住讜拽. It says, 讜诇讗 转注谞讛 注诇 专讘 诇谞讟转 讗讞专讬 专讘讬诐 诇讛讟转. So here we 讚专砖谉 from the words 诇谞讟讜转, to turn, 讗讞专讬 专讘讬诐 诇讛讟转, you should turn after the majority, you should follow the majority, that comes to teach us, 讛转讜专讛 讗诪专讛, the 转讜专讛 said, 注砖讛 诇讱 讘讬转 讚讬谉 谞讜讟讛, you should make a 讘讬转 讚讬谉 that is able to turn to the majority, there should never be an even number, that whenever there is an argument, there will always be a majority to one side. So this teaches us the 讚讬谉 that you're not allowed to have an even 讘讬转 讚讬谉. So we see that this is an accepted 讚讬谉. So how come 专讘讬 讬讗砖讬讛 does not hold of this 讚讬谉, as we see that the way he knows that you have to have three is from the three times 讗诇拽讬诐, not from the 住讘专讗 that 讗讬谉 讘讬转 讚讬谉 谞讜讟讛? The

Rabbi Yehuda鈥檚 Position on 70 vs 71 Judges

讙诪专讗 answers, 住讘专 诇讛 讻专讘讬 讬讛讜讚讛, that 专讘讬 讬讗砖讬讛 holds like 专讘讬 讬讛讜讚讛. 讚讗诪专, that 专讘讬 讬讛讜讚讛 says, 砖讘注讬诐, that a 住谞讛讚专讬 讙讚讜诇讛 is made up of 70, not 71. 讚转谞谉, because we learn in our 诪砖谞讛, 住谞讛讚专讬 讙讚讜诇讛 讛讬转讛 砖诇 砖讘注讬诐 讜讗讞讚, the 住谞讛讚专讬 讙讚讜诇讛 was made up of 71, 专讘讬 讬讛讜讚讛 讗讜诪专 砖讘注讬诐, 专讘讬 讬讛讜讚讛 says 70. So we see that 专讘讬 讬讛讜讚讛 doesn't mind that it's an even 讘讬转 讚讬谉. So the same 住讘专讗 专讘讬 讬讗砖讬讛 also holds. He also doesn't mind when you have an even 讘讬转 讚讬谉, and therefore the only way he knows that you must have three is from the three 驻住讜拽讬诐. Then the 讙诪专讗 asks, if you say he holds like 专讘讬 讬讛讜讚讛, 讗讬诪专 讚砖诪注转 诇讬讛 诇专讘讬 讬讛讜讚讛, when did you hear that 专讘讬 讬讛讜讚讛 says that we're able to have an even 讘讬转 讚讬谉? 讘住谞讛讚专讬 讙讚讜诇讛, only by the big 住谞讛讚专讬谉. 讚讻转讬讘 拽专讗讬, because there the 驻住讜拽 says, 讗住驻讛 诇讬 砖讘注讬诐 讝拽谞讬诐, gather 70 讝拽谞讬诐, and he does not include 诪砖讛 专讘讬谞讜 himself as part of the 讘讬转 讚讬谉, so the 转讜专讛 says clearly that 70 is the 讘讬转 讚讬谉. That's why he says that we don't mind that it's an even number, because the 转讜专讛 says clearly you have to have 70. But 讘砖讗专 讘讬 讚讬谞讬 诪讬 砖诪注转 诇讬讛, but concerning other 讘转讬 讚讬谞讬诐, not of 70, did you hear that 专讘讬 讬讛讜讚讛 holds that it doesn't matter if it's an even 讘讬转 讚讬谉? 讜讻讬 转讬诪讗, and if you're going to say, 诇讗 砖谞讗, there is no difference, that you don't see a difference. Since he holds in one case that it doesn't matter if it's even, so probably the same 讚讬谉 applies to all cases. 讜转谞谉, but didn't we learn in a 诪砖谞讛 that 住诪讬讻转 讝拽谞讬诐, when the 讝拽谞讬诐 have to make 住诪讬讻讛, put their hands on certain 拽专讘谞讜转, or 注专讬驻转 注讙诇讛, when they have to chop off the head of the calf, in the case when they found a dead person and they don't know who killed him. So there the 诪砖谞讛 says 讘砖诇砖讛, you have to have three people, 讚讘专讬 专讘讬 砖诪注讜谉, that's the opinion of 专讘讬 砖诪注讜谉. 专讘讬 讬讛讜讚讛 讗讜诪专, 专讘讬 讬讛讜讚讛 says, 讘讞诪砖讛, that you have to have five. 讜讗诪专讬谞谉, and we said, 诪讗讬 讟注诪讗 讚专讘讬 讬讛讜讚讛, what is the reason of 专讘讬 讬讛讜讚讛? Why does 专讘讬 讬讛讜讚讛 hold that you have to have five? Because he learns it out from the 驻住讜拽, it says, 讜住诪讻讜 讝拽谞讬 讛注讚讛 讗转 讬讚讬讛诐 注诇 专讗砖 讛驻专 诇驻谞讬 讛', that the 讝拽谞讬 讛注讚讛, the elders of the community, should put their hands on top of the 拽专讘谉. So he 讚专砖'谞住, 讜住诪讻讜, 砖谞讬诐, from the word 讜住诪讻讜, plural, they should put their hands on, so that means two at least. 讝拽谞讬, the elders, plural, 砖谞讬诐, it's another two. So already we have four. 讜讗讬谉 讘讬转 讚讬谉 砖拽讜诇, since you can't have an even 讘讬转 讚讬谉, 诪讜住讬驻讬谉 注诇讬讛谉 注讜讚 讗讞讚, so you have to add one more, 讛专讬 讻讗谉 讛', so here you have five. And this is the opinion of 专讘讬 讬讛讜讚讛. So we see the same 专讘讬 讬讛讜讚讛 that concerning the 住谞讛讚专讬 讙讚讜诇讛 says that 70 is the 住谞讛讚专讬谉, even though it's even, he himself says in another place concerning the case of the 住诪讬讻转 讝拽谞讬诐, that you cannot have an even 讘讬转 讚讬谉. So before, we said that 专讘讬 讬讗砖讬讛 holds like 专讘讬 讬讛讜讚讛, and therefore he doesn't mind if it's an even 讘讬转 讚讬谉. But then we asked, maybe 专讘讬 讬讛讜讚讛 only holds that concerning 住谞讛讚专讬 讙讚讜诇讛, but not concerning other 讘讬转 讚讬谞住? But then the 讙诪专讗 said, what should be the difference? Okay, here we see there is a difference, that the same 专讘讬 讬讛讜讚讛 that holds that the 住谞讛讚专讬 讙讚讜诇讛 is 70, an even number, holds that in another case, you cannot have an even 讘讬转 讚讬谉. So the 讙诪专讗 answers that 专讘讬 讬讗砖讬讛 转拽讬祝 诪谞讬讛 讚专讘讬 讬讛讜讚讛. 专讘讬 讬讗砖讬讛 转拽讬祝 is even better, holds even further than 专讘讬 讬讛讜讚讛. 讚讗讬诇讜 诇专讘讬 讬讛讜讚讛, according to 专讘讬 讬讛讜讚讛, 讘住谞讛讚专讬 讙讚讜诇讛 讛讜讗 讚诇讬转 诇讬讛, that only by the 住谞讛讚专讬 讙讚讜诇讛 he doesn't hold of this 讚讬谉 that you are not allowed to have an even 讘讬转 讚讬谉. 讛讗 讘砖讗专 讘讬 讚讬谞讗 讗讬转 诇讬讛, but concerning other 讘讬转 讚讬谞住, he also holds that you're not allowed to have an even number. 诇专讘讬 讬讗砖讬讛 讘砖讗专 讘讬 讚讬谞讗 谞诪讬 诇讬转 诇讬讛, but 专讘讬 讬讗砖讬讛, even by other 讘讬转 讚讬谞住, also doesn't hold of this 讚讬谉 that you must have an even 讘讬转 讚讬谉. And then the 讙诪专讗 asks, 讜讗诇讗 讗讬 讛讻讬, if so, 讛讗讬 诇谞讟讜转 诪讗讬

The Concept of 诇谞讟讜转 and Majority Rule

注讘讬讚 诇讬讛? What does he do with the words 诇谞讟讜转? Didn't we bring a 讚专砖 before from the words 诇谞讟讜转 讗讞专讬 专讘讬诐 诇讛讟讜转, that 诇谞讟讜转 tells us that we have 诇讻转讞讬诇讛 turn the 讘讬转 讚讬谉, make the 讘讬转 讚讬谉 in such a way that they should always have a majority? What does he do with that 驻住讜拽? He that doesn't hold of this 讚讬谉, what does he do with the 讚专砖 from that 驻住讜拽? And the 讙诪专讗 answers, 诪讜拽讬诐 诇讛 讘讚讬谞讬 谞驻砖讜转. That he establishes it by 讚讬谞讬 谞驻砖讜转. When it's a question of of capital punishment, that's when he says you must have a 讘讬转 讚讬谉 that is not even. But concerning 讚讬谞讬 诪诪讜谞讜转, there he holds that it doesn't matter if it's a 讘讬转 讚讬谉 that's even. But then the 讙诪专讗 asks, 讗讘诇 讘讚讬谞讬 诪诪讜谞讜转 诇讗? But concerning 讚讬谞讬 诪诪讜谞讜转, you say he doesn't hold of this 讚讬谉 that you're not allowed to have a 讘讬转 讚讬谉 砖拽讜诇? 讗诇讗 讛讗 讚转谞谉, but this that we learn in a 诪砖谞讛, 砖谞讬诐 讗讜诪专讬诐 讝讻讗讬, two people say that he is innocent, 讜讗讞讚 讗讜诪专 讞讬讬讘, and one says that he is guilty, the 讚讬谉 is 讝讻讗讬. Since the majority says that he is innocent, the 讚讬谉 is he is innocent. 砖谞讬诐 讗讜诪专讬诐 讞讬讬讘 讜讗讞讚 讗讜诪专 讝讻讗讬, two say he is guilty and one says he is innocent, 讞讬讬讘, he is guilty. Again, for the same reason, because the majority says guilty, so he is guilty. 谞讬诪讗 讚诇讗 讻专讘讬 讬讗砖讬讛? So let us say that it doesn't go according to 专讘讬 讬讗砖讬讛? Since 专讘讬 讬讗砖讬讛 doesn't hold of this 住讘专讗 that you're not allowed to have an even 讘讬转 讚讬谉 in order there should always be a majority, and the reason he says you must have three people in a 讘讬转 讚讬谉 is because the 转讜专讛 says the word 讗诇拽讬诐 three times. So it comes out according to him, that he learns it out from the three times 讗诇拽讬诐, it would seem that not only must the 讘讬转 讚讬谉 be made of three, but the 驻住拽 讚讬谉 must be given unanimously by these three. If you learn it out from the fact that you cannot have a 讘讬转 讚讬谉 砖拽讜诇, then we see that we follow the majority. So if two out of the three say to one side, we follow what these two say, since they are the majority. But according to 专讘讬 讬讗砖讬讛, who doesn't look upon this idea of majority, he says you must have three because the 转讜专讛 tells us three times 讗诇拽讬诐, so it

Rabbi Yashia鈥檚 View on Unanimous Judgment

would seem that according to him, all three must be of the same opinion. That when is the 讚讬谉 a 讚讬谉, only if three people 驻住拽'谞讚 that 讚讬谉 that way. So it would come out that when a 诪砖谞讛 says that if two people say innocent and one says guilty, the 讚讬谉 is innocent, or two say guilty and one says innocent, the 讚讬谉... is guilty because we follow the majority, this would not fit according to 专讘讬 讬讗砖讬讛. Because according to 专讘讬 讬讗砖讬讛, you must have three people saying the same 讚讬谉 in order to 驻住拽谉 the 讚讬谉 that way. The 讙诪专讗 says, no, 讗驻讬诇讜 转讬诪讗 专讘讬 讬讗砖讬讛, 讘讗诪转 you could say it goes according to 专讘讬 讬讗砖讬讛 too. But 诪讬讬转讬 诇讬讛 讘拽诇 讜讞讜诪专 诪讚讬谞讬 谞驻砖讜转. He learns it out with a 拽诇 讜讞讜诪专 from 讚讬谞讬 谞驻砖讜转. 讜诪讛 讚讬谞讬 谞驻砖讜转 讚讞诪讬专讗, that if we see by 讚讬谞讬 谞驻砖讜转, things that are connected to death, which is much stricter, nevertheless, 讗诪专 专讞诪谞讗, the 转讜专讛 says, 讝讬诇 讘转专 专讜讘讗, you follow the majority, 讚讬谞讬 诪诪讜谞讜转 诇讗 讻诇 砖讻谉? Certainly by 讚讬谞讬 诪诪讜谞讜转 this would be true. And therefore, even though we know that you have to have a 讘讬转 讚讬谉 of three from the three times 讗诇拽讬诐, still, if the majority of the three say one way, we follow them because we learn it out from a 拽诇 讜讞讜诪专 from 讚讬谞讬 谞驻砖讜转. When we just said in the 讙诪专讗 that according to 专讘讬 讬讗砖讬讛, this 驻住讜拽 where it says 诇谞讟讜转 讗讞专讬 专讘讬诐 诇讛讟讜转, and from here we learn out that a 讘讬转 讚讬谉 should not be even, he said this applies only to 讚讬谞讬 谞驻砖讜转. But by 讚讬谞讬 诪诪讜谞讜转, the 讚讬谉 is that you are allowed to have an even 讘讬转 讚讬谉, and the way he knows that you have to have three is from a different reason because we have three times the word 讗诇拽讬诐. 诇讻讗讜专讛, why should we say that this 驻住讜拽, 诇谞讟讜转 讗讞专讬 专讘讬诐 诇讛讟讜转, is speaking by 讚讬谞讬 谞驻砖讜转? Where does the 转讜专讛 mention 讚讬谞讬 谞驻砖讜转 in that 驻住讜拽 that we're able to say that only by 讚讬谞讬 谞驻砖讜转 this 讚讬谉 applies, not by 讚讬谞讬 诪诪讜谞讜转? So

转讜住驻讜转's Interpretation of the 驻住讜拽 on 讚讬谞讬 谞驻砖讜转

转讜住驻讜转 explains that from the 驻住讜拽 itself, we see that we're talking about 讚讬谞讬 谞驻砖讜转. Because the 驻住讜拽 starts off with the words 诇讗 转讛讬讛 讗讞专讬 专讘讬诐 诇专注讜转, do not follow the majority for bad, and then it says 讜诇讗 转注谞讛 注诇 专讬讘 诇谞讟讜转 讗讞专讬 专讘讬诐 诇讛讟讜转. Now, the 转讜专讛 is speaking about following the majority by bad. Now, what is the 注谞讬谉 of bad? The only thing that is completely bad, there is no good involved, is 讚讬谞讬 谞驻砖讜转. When you kill a person, then it's only bad because he is being killed, but there is nothing good there. Concerning 讚讬谞讬 诪诪讜谞讜转, even if we say a person is guilty, we can't consider it bad, because for him it's bad, but for the other person it's good. If he is guilty, the other person will gain. So it's bad for one, and good for the other. The only thing that is bad and not good at all is 讚讬谞讬 谞驻砖讜转. So therefore, we say that this 驻住讜拽 is speaking about 讚讬谞讬 谞驻砖讜转. So the 讚专砖 that we learn out from this 驻住讜拽, that you're not allowed to have an even 讘讬转 讚讬谉, is only concerning 讚讬谞讬 谞驻砖讜转. But 转讜住驻讜转 asks that we see in the 讙诪专讗 later on that the 讙诪专讗 considers killing a 专讜爪讞, that it is called a 讝讻讜转 and is good for the 讙讜讗诇 讛讚诐, for the relative of the one that was killed, that if a murderer is killed by 讘讬转 讚讬谉, this is a 讝讻讜转, this is for the benefit of the 讙讜讗诇 讛讚诐. But nevertheless, 转讜住驻讜转 says it is not really for the benefit of the 讙讜讗诇 讛讚诐 because the 讙讜讗诇 讛讚诐 doesn't gain anything by the other person being killed. So therefore, it is only bad. And even by the case of 注讚讬诐 讝讜诪诪讬诐, a case where two witnesses come and say that this and this person killed somebody, and then other two witnesses come and say that how can you testify you saw him kill somebody when you were with us at that time when you claim you saw him, so then the 讚讬谉 is that we kill the 注讚讬诐 讝讜诪诪讬诐, 讜注砖讬转诐 诇讜 讻讗砖专 讝诪诐 诇注砖讜转 诇讗讞讬讜, we do to them what they wanted to do to that person. So here 诇讻讗讜专讛 it is a 讝讻讜转, because by the fact that we find these 注讚讬诐 as 讝讜诪诪讬诐, the other one that they testified about is saved. So here we see that 讚讬谞讬 谞驻砖讜转 is bad to one, but good to the other. So 转讜住驻讜转 says that it's still not considered bad to one and good to the other, because this good that will come out could have come out in a way that they shouldn't be killed. If it wouldn't be 讛讝诪讛, if it would be 讛讻讞砖讛, so then the 讚讬谉 would be that the person they testified on would have been saved, and they wouldn't have been killed. Because this 讚讬谉 that you do to the 注讚讜转, to the false 注讚讜转, what they wanted to do to the person is only in the case of 讛讝诪讛, if they said, the second group of 注讚讜转 said, that 注诪谞讜 讛讬讬转诐, that you, you witnesses that claim you saw it, you were with us at the time you claim you saw it. But if they would have proven them wrong any other way, other than saying 注诪谞讜 讛讬讬转诐, then that is called 讛讻讞砖讛, so then their testimony of the first group of 注讚讜转 wouldn't have been accepted, but nevertheless, we wouldn't do anything to them. So since the person could have been saved without having this group of 注讚讜转 killed, the first group of 注讚讜转 killed, so still, it is called only bad, not good. So the only thing that is completely bad is 讚讬谞讬 谞驻砖讜转, and therefore, since the 驻住讜拽 says 诇专注讜转, we understand that this 驻住讜拽 is speaking by 讚讬谞讬 谞驻砖讜转. Also

Bad vs Good: Distinguishing 讚讬谞讬 谞驻砖讜转 from 讚讬谞讬 诪诪讜谞讜转

转讜住驻讜转 says from this 驻住讜拽 诇讗 转讛讬讛 讗讞专讬 专讘讬诐 诇专注讜转, in the 诪砖谞讛 we learned out that when it comes 诇专注讜转, to bad, we don't follow the majority of one, we only follow the majority of two. Now, what does that mean? Only by 讚讬谞讬 谞驻砖讜转, because that is the only thing that is really bad. as we said before. So again, we see that this 驻住讜拽 is speaking by 讚讬谞讬 谞驻砖讜转. So therefore, the 讚专砖讛 that we learn out from the words further in the 驻住讜拽 of 诇谞讟讜转, 讗讞专讬 专讘讬诐 诇讛讟讜转, that you're not allowed to have an even 讘讬转 讚讬谉, that 专讘讬 讬讗砖讬讛 holds, that only by 讚讬谞讬 谞驻砖讜转, not by 讚讬谞讬 诪诪讜谞讜转. Then the 讙诪专讗 continues, 转谞讜 专讘谞谉, the 专讘谞谉 learned: 讚讬谞讬 诪诪讜谞讜转 讘砖诇砖讛. When you judge 讚讬谞讬 诪诪讜谞讜转, you have to have a 讘讬转 讚讬谉 of three. 专讘讬 讗讜诪专 讘讞诪讬砖讛. 专讘讬 says that you have to have a 讘讬转 讚讬谉 of five, and the reason is 讻讚讬 砖讬讙诪讜专 讛讚讬谉 讘砖诇砖讛. In order that when you have the 讙诪专 讚讬谉, when you come to the verdict, you have the finishing of the 讚讬谉, you should have three people. Just in case there is a difference of opinion, so you will have a majority of three, so at least when you come to the 驻住拽, you will follow the opinion of three people. But then the 讙诪专讗 asks, 讗讟讜 讘转诇转讗 诪讬 诇讗 谞讙诪专 讚讬谞讗 讘转专讬? Why should we have to have the 讙诪专 讚讬谉 of three? If you start off with three, won't you have a 讙诪专 讚讬谉 of two even if not all three will agree to the same opinion, but you will have a majority of two? So why isn't that enough?

Why Five Judges for a Three-Majority Verdict?

Why must you have five in order to have a majority of three when it comes to the 讙诪专 讚讬谉? Let's start with three and have a majority of two when it comes to the 讙诪专 讚讬谉. So the 讙诪专讗 says, 讛讻讬 拽讗诪专, this is what he means to say: 诪驻谞讬 砖讙诪专 讚讬谉 讘砖诇砖讛. He holds that when it comes to the 讙诪专 讚讬谉, to the verdict, you must have an opinion of three people for the verdict. And therefore, if you're going to start with three, you might be left with two for the verdict. That's why he says you start with five, so if there is a difference of opinion, at least you will have three for the verdict. 讗诇诪讗, so we see, 拽住讘专 he holds that 转诇转讗 讻讬 讻转讬讘讬 讘讙诪专 讚讬谉 讻转讬讘讬. That when the 转讜专讛 says you must have three, the 转讜专讛 means that the 讙诪专 讚讬谉 must be with three, not that the 讘讬转 讚讬谉 must start off with three people, but the verdict must come through an unanimous opinion of three people. That's what comes out 专讘讬 holds. 诪讙讚祝 讘讛 专讘 讗讘讛讜. So 专讘 讗讘讛讜 cursed it, which means that 专讘 讗讘讛讜 laughed at it and he didn't hold of this 驻砖讟. Because he said, 讗诇讗 诪注转讛, if so, if the 转讜专讛 tells us three, we learn that it means that the 讙诪专 讚讬谉 should be with three, so 转讛讗 住谞讛讚专讬 讙讚讜诇讛 爪专讬讻讛 诪讗讛 讜讗专讘注讬诐 讜讗讞讚? That a 住谞讛讚专讬 讙讚讜诇讛 should have have to have a 141? Since according to him, when the 转讜专讛 says three, it means that the 讙诪专 讚讬谉 should be with three, so when the 转讜专讛 says that a 住谞讛讚专讬 讙讚讜诇讛 has to have 71, it means that the 讙诪专 讚讬谉 should be with 71, that if there is a difference of opinion, there should be at least a 讙诪专 讚讬谉 of 71. In order to have a 讙诪专 讚讬谉 of 71 when they're divided in half, you must have at least 141, so then you would at least have a majority of 71. So why is the 讚讬谉 that 71 is enough? You should have to have 141 讻讚讬 砖讬讙诪讜专 讛讚讬谉 讘砖讘注讬诐 讜讗讞讚, in order to have the 讙诪专 讚讬谉 with 71. And also, 讜转讛讗 住谞讛讚专讬 拽讟谞讛 爪专讬讻讛 讗专讘注讬诐 讜讞诪砖讛? That a 住谞讛讚专讬 拽讟谞讛, which needs 23, that should really have to have 45 just in case they will split in half, so you'll have a majority of at least 23 only if you have 45 诇讻转讞讬诇讛, 讻讚讬 砖讬讙诪讜专 讛讚讬谉 讘砖诇砖讛 讜注砖专讬诐, in order to have a 讙诪专 讚讬谉 with 23. 讗诇讗, but why don't we have to have 141 by 住谞讛讚专讬 讙讚讜诇讛? Because 讗住驻讛 诇讬 砖讘注讬诐 讗讬砖 讗诪专 专讞诪谞讗. The 转讜专讛 says, "Gather me 70 people." 诪砖注转 讗住讬驻讛 砖讘注讬诐. That when you gather them there should be 70. In other words, when you start off the 讘讬转 讚讬谉 you have to have 70, not the 讙诪专 讚讬谉 must be with 70. And also concerning a 住谞讛讚专讬 拽讟谞讛, the 转讜专讛 says 讜砖驻讟讜 讛注讚讛 讜讛爪讬诇讜 讛注讚讛. We said before that how do we know that you have to have 23 by 住谞讛讚专讬 拽讟谞讛 is from this 驻住讜拽, 讜砖驻讟讜 讛注讚讛 讜讛爪讬诇讜 讛注讚讛, you have to have an 注讚讛 which is 10 to judge and an 注讚讛 which is 10 to save. And then we know that you have to have three more. Also 谞诪讬 诪砖注转 砖驻讬讟讛 注讚讛. It also means that from the time when you start judging the 注讚讛, that's when you have to have 23, not that the 讙诪专 讚讬谉, the verdict must be by unanimous opinion of 23. So 讛讻讗 谞诪讬, so here too, when we know that you have to have three for 讚讬谞讬 诪诪讜谞讜转, we know from the 驻住讜拽 讜谞拽专讘 讘注诇 讛讘讬转 讗诇 讛讗诇拽讬诐, the 讘注诇 讛讘讬转 should get close to 讗诇拽讬诐, to the judge, it also means 诪砖注转 拽专讬讘讛 砖诇砖讛, that from when you get close, from when you come to 讘讬转 讚讬谉 you have to have three, not that the 讙诪专 讚讬谉 must be with three. But if so, what is the reason for the opinion of 专讘讬 that says that you have to have five? 讗诇讗 讛讬讬谞讜 讟注诪讗 讚专讘讬, this is the reason of 专讘讬, because the 驻住讜拽 says, 讗砖专 讬专砖讬注讜谉 讗诇讛讬诐, that 讗诇拽讬诐 will 驻住拽谉, and it says 讬专砖讬注讜谉 诇砖讜谉 专讘讬诐, plural, that means 转专讬, that you have to have two judges already, and 讜谞讗诪专 讗诇讛讬诐 诇诪讟讛 讜谞讗诪专 讗诇讛讬诐 诇诪注诇讛, it says 讗诇拽讬诐 诇诪讟讛 or later on, which is the 驻住讜拽 讬专砖讬注讜谉 讗诇拽讬诐. But earlier than that, the first 驻住讜拽, it says also 讗诇拽讬诐, this is the 驻住讜拽 of 注讚 讛讗诇拽讬诐 讬讘讗 讚讘专 砖谞讬讛诐. So 讟讗拽注 in that 驻住讜拽 注讚 讛讗诇拽讬诐, we have no 专讗讬讛 that we mean two, but we compare both 讗诇拽讬诐. That 诪讛 诇诪讟讛, just like the 讗诇拽讬诐 that's mentioned in the 驻住讜拽 讗砖专 讬专砖讬注讜谉 is 砖谞讬诐, is two, because it says 讬专砖讬注讜谉, plural, 讗祝 诇诪注诇讛, also the 讗诇拽讬诐 that's mentioned in the 驻住讜拽 注讚 讛讗诇拽讬诐 讬讘讗 讚讘专 砖谞讬讛诐 is also 砖谞讬诐, is also two. So we have here four already. 讜讗讬谉 讘讬转 讚讬谉 砖拽讜诇, since you're not allowed to have a 讘讬转 讚讬谉 that's even, 诪讜住讬驻讬谉 注诇讬讛诐 注讜讚 讗讞讚, so we add one more, 讛专讬 讻讗谉 讞诪砖讛, so we have five. And as we see, the first 驻住讜拽 讗诇拽讬诐, 讜谞拽专讗 讘注诇 讛讘讬转 讗诇 讛讗诇拽讬诐, he doesn't 讚专砖谉 at all. As we said before, 讗讬谉 讚讜专砖讬谉 转讞讬诇讜转. So he holds like 专讘讬 讬讜谞转谉. So we have the other two 讗诇拽讬诐. Now in one of the two 讗诇拽讬诐, it's clear that it must be two, because it says 讬专砖讬注讜谉. The other one, the third one, where it's not clear, but we compare it to the one before that, so we know it also means two. So we have the two times 讗诇拽讬诐 and each time it means two, so we have four, and since you can't have an even 讘讬转 讚讬谉, so you have to have five. This is the reason why 专讘讬 holds you have to have five. But then the question is 讜专讘谞谉, the 专讘谞谉 who hold that you don't have to have five, why don't they use this 诇讬诪讜讚, that here it is two and here it is two, so automatically it means four, and then plus one is five? So the 讙诪专讗 answers, because 讬专砖讬注谉 讻转讬讘, that the way it's written in the 转讜专讛 is not 讬专砖讬注讜谉, but 讬专砖讬注谉. 讬专砖讬注讜谉 is plural. 讬专砖讬注谉 is singular. So even though we read it 讬专砖讬注讜谉, but it's written 讬专砖讬注谉. So they hold 讬砖 讗诐 诇诪住讜专转, that how do we 讚专砖谉? We 讚专砖谉 not the way we read it, we 讚专砖谉 the words the way it's written. 专讘讬 holds that we 讚专砖谉 the words the way it's read, and since we read it 讬专砖讬注讜谉, which is plural, that shows that it means two. So here it's two and there it's two, plus one is five. But the 专讘谞谉, they hold 讬砖 讗诐 诇诪住讜专转, the main way we 讚专砖谉 is the way it was told to be written, and since it's singular the way it's written, so 讗诇拽讬诐 means one, the other 讗诇拽讬诐 also means one, so together it's two, plus one more, it is three. That's why they hold that you have three, not five. When the 讙诪专讗 said 专讘 讗讘讛讜 asked that according to the 住讘专讗 that since the 转讜专讛 says three, we mean three 讘讙诪专 讚讬谉, so he asked if so, so 住谞讛讚专讬 讙讚讜诇讛 should have to have 141 in order to have a 讙诪专 讚讬谉 of 71, and 住谞讛讚专讬 拽讟谞讛 should have to have 45 in order to have a 讙诪专 讚讬谉 of 23. So 转讜住驻讜转 says that 讘讗诪转 he didn't mean 23, because concerning 住谞讛讚专讬 讙讚讜诇讛, the 讟讗拽注 the 转讜专讛 says 71. So if we say that whatever the 转讜专讛 says means the 讙诪专 讚讬谉, so you must have 141. But concerning 住谞讛讚专讬 拽讟谞讛, the 转讜专讛 only mentions 20, as we learn in the 诪砖谞讛, we learn out from 讜砖驻讟讜 讛注讚讛 讜讛爪讬诇讜 讛注讚讛 that you have to have 20. The other three are learned out with different 住讘专讜转, but written in the 转讜专讛 is only 20, and the 拽砖讬讗 is that if what the 转讜专讛 says is the amount we need for the 讙诪专 讚讬谉, so really it would mean that for the 讙诪专 讚讬谉 we need only 20, and in order to have 20 for the 讙诪专 讚讬谉, it would be enough to have 39 to start with. So really what he should have said was that by the 住谞讛讚专讬 拽讟谞讛 we should have 39. Concerning the opinion of 专讘讬 讬讛讜讚讛, that by 住谞讛讚专讬 讙讚讜诇讛 70 is enough and you don't need 71, 转讜住驻讜转 asks the 拽砖讬讗 that 专讘讬 讬讛讜讚讛 himself says in 诪住讻转 住讜讻讛 讚祝 谞状讗 注诪讜讚 讘壮, by 讗诇讻住谞讚专讬讗 砖诇 诪爪专讬诐, this is a city, there it said they had 71 like chairs of gold 讻谞讙讚 the 71 讝拽谞讬诐 of the 住谞讛讚专讬谉. So we see that even according to 专讘讬 讬讛讜讚讛 there was 71 讝拽谞讬诐 in the 住谞讛讚专讬谉. How come here we say that 专讘讬 讬讛讜讚讛 holds that only 70 讝拽谞讬诐 were in the 住谞讛讚专讬谉? And 转讜住驻讜转 answers that what he meant was not that there were 71 讝拽谞讬诐 in the 住谞讛讚专讬谉. Only 70 were part of the 住谞讛讚专讬谉. 诪砖讛, who was on top of them, was not considered part of them, but nevertheless he was on top of them, so he could be considered the 71st. Even though he was not a member of the 住谞讛讚专讬谉, but still he could be considered a 71st. And therefore in 讗诇讻住谞讚专讬讗 砖诇 诪爪专讬诐, when they had the 71 chairs of gold 讻谞讙讚 the 71 讝拽谞讬诐, it means 讻谞讙讚 the 70 plus the one that was on top of them. Because not only in the time of 诪砖讛 it was like that. In every generation, by every 住谞讛讚专讬 讙讚讜诇讛, there was always the 诪讜驻诇讗 砖讘讘讬转 讚讬谉, the one on top of them, who was not a member of the 住谞讛讚专讬谉, he was not 诪谉 讛讞砖讘讜谉. And therefore the 讙诪专讗 there says that 专讘讬 讬讛讜讚讛 said that there were 71 chairs 讻谞讙讚 the 71 people of the 住谞讛讚专讬谉, but not that all 71 were members of the 住谞讛讚专讬谉. Only 70 were members, and one was 注诇 讙讘谉, was on top of them. But the 诪讛专砖状讗 asks a 拽砖讬讗 on 转讜住驻讜转 That the 讙诪专讗 says that when do we say that 诪砖讛 was 注诇 讙讘谉, that's only according to the 专讘谞谉 who hold that you have to have 71. But according to 专讘讬 讬讛讜讚讛 who holds that you only have to have 70, then 诪砖讛 was there 诪砖讜诐 砖讻讬谞讛. Now if you say 诪砖讛 was there 诪砖讜诐 砖讻讬谞讛, has nothing to do with the 住谞讛讚专讬谉. He is 讟讗拽注 on top of the 住谞讛讚专讬谉, but he cannot be considered as connected to the 住谞讛讚专讬谉. Certainly, in later generations, the one that is on top of them is not like 诪砖讛 because there was no 注谞讬谉 of 诪砖讜诐 砖讻讬谞讛, so how can 转讜住驻讜转 say that according to 专讘讬 讬讛讜讚讛, we also considered 诪砖讛 注诇 讙讘谉, and therefore, there was 71 chairs?

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