1) Franklin magic square
Franklin幻方
2) Franklin semi magic square
Franklin半幻方
1.
In this paper we gives a method of constructing arbitrary 16k orders magic square with characteristic of Franklin semi magic square and its strict proving.
给出任意16k阶兼有Franklin半幻方特性的幻方的造法及其严格证明。
2.
This paper presents a set of method for constructing 8k orders Franklin semi magic squares:first making two sequenses of number satisfactori to fixed conditions (their is respectiv called warp column and weft row ),then base on this constructing 8k orders Franklin semi magic square.
给出一大类构造8k阶Franklin半幻方的方法:先作出满足一定条件的两列数(分别叫做经列和纬行),然后再在这个基础上造出8k阶Franklin半幻方。
3.
This paper gives methods of generating many Franklin semi magic squares from one and its stricitly prove.
给出由一个产生出多个Franklin半幻方的方法及其严格证明。
4) magic square
幻方
1.
The improved edging method to construct arbitrary magic square;
改进镶边法构造任意阶幻方
2.
A construction method for the magic square of even order;
偶阶幻方的一种构造法及其个数
3.
Methods of constructing magic squares of order n (n>4);
n阶幻方(n>4)的几种构造方法
5) magic squares
幻方
1.
P~2-order orthogonal latin squares and P~2-orderquadratically and doubly-magic squares and magic;
P~2阶拉丁方与P~2阶二次、双重和立体幻方
2.
A method of constructing magic squares of order 4N;
4N阶幻方构造方法的论证
6) bimagic square
平方幻方
1.
Since the first bimagic squares invented by G.
从1890年法国G·Pfeffermann发明了第一个平方幻方至今,幻方得到了空前发展。
补充资料：他方
1.别处;他乡。
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条