Google Answers: wireless networking

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Q: wireless networking ( No Answer, 0 Comments )

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Subject: wireless networking
Category: Computers
Asked by: lijo999-ga
List Price: $3.00

Posted: 24 Oct 2002 09:13 PDT
Expires: 23 Nov 2002 08:13 PST
Question ID: 89231

Let L(汐1, 汐2) be a lattice with minimal base 汐1 and 汐2. Consider a sublattice L(汕1, 汕2) of L(汐1, 汐2) with minimal base 汕1 and 汕2. Let 老 be the index of L(汕1, 汕2) and R = {x汕1 + y汕1 : 0 ≒ x, y < 1} , i.e. the half-closed half open parallelogram spanned by 汕1 and 汕2. Show that (a) the area of R is 老 \|汐1 ℅ 汐2\|, (b) the area of R is equal to the number of lattice points in L(汐1, 汐2) contained in R times \|汐1 ℅ 汐2\|, (c) the total number of lattice points in L(汐1, 汐2) contained in R is exactly 老.
Request for Question Clarification by haversian-ga on 24 Oct 2002 11:54 PDT You appear to be using a non-ASCII character coding for some of your characters. I've tried several likely character codings and none appear to be right. Could you let us know what coding you are using so we can properly view your question?
Request for Question Clarification by haversian-ga on 24 Oct 2002 11:55 PDT Also, the topic of your question appears to be something I covered in my elementary number theory class - did you intend the title of your question to be "Wireless networking" or was there some mix-up between two questions?
Clarification of Question by lijo999-ga on 30 Oct 2002 13:57 PST Let L(汐1, 汐2) be a lattice with minimal base 汐1 and 汐2. Consider a sublattice L(汕1, 汕2) of L(汐1, 汐2) with minimal base 汕1 and 汕2. Let 老 be the index of L(汕1, 汕2) and R = {x汕1 + y汕1 : 0 ≒ x, y < 1} , i.e. the half-closed half open parallelogram spanned by 汕1 and 汕2. Show that (a) the area of R is 老 \|汐1 ℅ 汐2\|, (b) the area of R is equal to the number of lattice points in L(汐1, 汐2) contained in R times \|汐1 ℅ 汐2\|, (c) the total number of lattice points in L(汐1, 汐2) contained in R is exactly 老.
Clarification of Question by lijo999-ga on 30 Oct 2002 14:01 PST i am really sorry. i do not know which character coding i am using . i would rewrite the entire question for you. Let L(alpha1, alpha2) be a lattice with minimal base alpha1 and alpha2. Consider a sublattice L(beta1, beta2) of L(alpha1, alpha2) with minimal base beta1 and beta2. Let ro be the index of L(beta1, beta2) and R = {xbeta1 + ybeta1 : 0 less than or equal to x, y < 1} , i.e. the half-closed half open parallelogram spanned by beta1 and beta2. Show that (a) the area of R is ro \|alpha1 cross product alpha2\|, (b) the area of R is equal to the number of lattice points in L(alpha1, alpha2) contained in R times \|alpha1 cross product alpha2\|, (c) the total number of lattice points in L(alpha1, alpha2) contained in R is exactly ro.

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Let L(汐1, 汐2) be a lattice with minimal base 汐1 and 汐2. Consider a sublattice L(汕1, 汕2) of L(汐1, 汐2) with minimal base 汕1 and 汕2. Let 老 be the index of L(汕1, 汕2) and R = {x汕1 + y汕1 : 0 ≒ x, y < 1} , i.e. the half-closed half open parallelogram spanned by 汕1 and 汕2. Show that (a) the area of R is 老 \|汐1 ℅ 汐2\|, (b) the area of R is equal to the number of lattice points in L(汐1, 汐2) contained in R times \|汐1 ℅ 汐2\|, (c) the total number of lattice points in L(汐1, 汐2) contained in R is exactly 老.
Request for Question Clarification by haversian-ga on 24 Oct 2002 11:54 PDT You appear to be using a non-ASCII character coding for some of your characters. I've tried several likely character codings and none appear to be right. Could you let us know what coding you are using so we can properly view your question?
Request for Question Clarification by haversian-ga on 24 Oct 2002 11:55 PDT Also, the topic of your question appears to be something I covered in my elementary number theory class - did you intend the title of your question to be "Wireless networking" or was there some mix-up between two questions?
Clarification of Question by lijo999-ga on 30 Oct 2002 13:57 PST Let L(汐1, 汐2) be a lattice with minimal base 汐1 and 汐2. Consider a sublattice L(汕1, 汕2) of L(汐1, 汐2) with minimal base 汕1 and 汕2. Let 老 be the index of L(汕1, 汕2) and R = {x汕1 + y汕1 : 0 ≒ x, y < 1} , i.e. the half-closed half open parallelogram spanned by 汕1 and 汕2. Show that (a) the area of R is 老 \|汐1 ℅ 汐2\|, (b) the area of R is equal to the number of lattice points in L(汐1, 汐2) contained in R times \|汐1 ℅ 汐2\|, (c) the total number of lattice points in L(汐1, 汐2) contained in R is exactly 老.
Clarification of Question by lijo999-ga on 30 Oct 2002 14:01 PST i am really sorry. i do not know which character coding i am using . i would rewrite the entire question for you. Let L(alpha1, alpha2) be a lattice with minimal base alpha1 and alpha2. Consider a sublattice L(beta1, beta2) of L(alpha1, alpha2) with minimal base beta1 and beta2. Let ro be the index of L(beta1, beta2) and R = {xbeta1 + ybeta1 : 0 less than or equal to x, y < 1} , i.e. the half-closed half open parallelogram spanned by beta1 and beta2. Show that (a) the area of R is ro \|alpha1 cross product alpha2\|, (b) the area of R is equal to the number of lattice points in L(alpha1, alpha2) contained in R times \|alpha1 cross product alpha2\|, (c) the total number of lattice points in L(alpha1, alpha2) contained in R is exactly ro.