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How many aldoheptoses are possible? - Answers

Aldoheptoses are seven-carbon sugars (heptoses) that contain an aldehyde group. There are 16 possible aldoheptoses, derived from the fact that there are four chiral centers in a heptose (the first carbon is not chiral). The number of stereoisomers for a sugar with ( n ) chiral centers is given by ( 2^{n} ), so for 4 chiral centers, there are ( 2^4 = 16 ) possible aldoheptoses.



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How many aldoheptoses are possible? - Answers

https://math.answers.com/math-and-arithmetic/How_many_aldoheptoses_are_possible

Aldoheptoses are seven-carbon sugars (heptoses) that contain an aldehyde group. There are 16 possible aldoheptoses, derived from the fact that there are four chiral centers in a heptose (the first carbon is not chiral). The number of stereoisomers for a sugar with ( n ) chiral centers is given by ( 2^{n} ), so for 4 chiral centers, there are ( 2^4 = 16 ) possible aldoheptoses.



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https://math.answers.com/math-and-arithmetic/How_many_aldoheptoses_are_possible

How many aldoheptoses are possible? - Answers

Aldoheptoses are seven-carbon sugars (heptoses) that contain an aldehyde group. There are 16 possible aldoheptoses, derived from the fact that there are four chiral centers in a heptose (the first carbon is not chiral). The number of stereoisomers for a sugar with ( n ) chiral centers is given by ( 2^{n} ), so for 4 chiral centers, there are ( 2^4 = 16 ) possible aldoheptoses.

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      Aldoheptoses are seven-carbon sugars (heptoses) that contain an aldehyde group. There are 16 possible aldoheptoses, derived from the fact that there are four chiral centers in a heptose (the first carbon is not chiral). The number of stereoisomers for a sugar with ( n ) chiral centers is given by ( 2^{n} ), so for 4 chiral centers, there are ( 2^4 = 16 ) possible aldoheptoses.

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