嫌犯被曝因“弄通检察院”未批捕 官方回应 嫌犯获释弄通检察院

百度 在西南政法大学教书的丈夫，先前一直反对她，可如今也改变态度，经常帮她卖煎饼果子。

A demiregular tessellation, also called a polymorph tessellation, is a type of tessellation whose definition is somewhat problematical. Some authors define them as orderly compositions of the three regular and eight semiregular tessellations (which is not precise enough to draw any conclusions from), while others defined them as a tessellation having more than one transitivity class of vertices (which leads to an infinite number of possible tilings).

The number of demiregular tessellations is commonly given as 14 (Critchlow 1970, pp. 62-67; Ghyka 1977, pp. 78-80; Williams 1979, p. 43; Steinhaus 1999, pp. 79 and 81-82). However, not all sources apparently give the same 14. Caution is therefore needed in attempting to determine what is meant by "demiregular tessellation."

A more precise term of demiregular tessellations is 2-uniform tessellations (Grünbaum and Shephard 1986, p. 65). There are 20 such tessellations, illustrated above, as first enumerated by Krötenheerdt (1969; Grünbaum and Shephard 1986, pp. 65-67).