Eucharistic Devotion and New Traditions of Affective Piety.

Their nuclei are pale and vesicular, containing mainly unstained euchromatin.

细胞核染色苍白呈空泡状, 应为主要含有的是不着色的常染色质.

This chromatin heterochromatin. The chromatin which stains less deeply than heterochromatin is called euchromatin.

异染色质呈较大的深染团块, 常染色质染色较淡.

Some PRC had a multi shaped nucleus in which equal amount of euchromatin and heterochromatin.

感光细胞为多形核,常和(或)异染色质比例接近.

That which shows the " normal " condensation pattern is called euchromatin.

那些表现 “ 正常的 ” 浓缩格式的部分叫做常染色质.

Zones of loosely arranged euchromatin are located mainly in the center of the nucleus.

疏松的染色质区带主要位于细胞核的中心部.

Euclid was not always right.

欧几里德不一定全对.

His book is, therefore, not readily intelligible, even to scientists, unless Euclid has been read before.

因此, 如果事先没读过欧几里得几何学,牛顿的书是不易理解的, 即使科学家也是如此.

LiuWei shape . mental Euclid, Archimedes comparable.

刘微应和欧几里德 、 阿基米德相提并论.

Science should always try to use Enclidean geometry and vary the laws of physics where necessary.

科学应该永远试用Euclid几何,并在必要处改变物理定律.

Just as Euclid illuminates Newton and Galileo, so they in turn help to make Einstein intelligible.

正如欧几里得的几何学帮助人们理解牛顿和伽利略的著作一样, 它们又可帮助人们读懂爱因斯坦的书.

Some of these are mistakes made by Euclid that can be remedied.

有些错误是欧几里德搞错的,可以纠正.

Where Euclid unconsciously assumed the infinitude of straight lines.

欧几里得不自觉地假定了直线的无限性.

Cauchy-Buniakowski inequality is one of the important bases of the theories of Euclid ( or unitary ) spaces .

Cauchy -Buniakowski 不等式是Euclid空间 理论的重要基石之一,文献[1,2]都给出了该不等式的 向量 内积形式.

His style shows how deeply he was influenced by Euclid's treatment of ration and proportions.

牛顿书中的写法表明,他深受欧几里得对量和比例分析的影响.

The concept of the cross product of vectors in Euclid space is introduced.

在欧式空间中引进了向量叉积的概念.

Archimedes and Euclid writings are still relevant today.

阿基米德和欧几里得的著作今天仍有意义.

Euclid requires no prior study of mathematics.

读欧几里德不需要先研究数学.

Euclid, Euler and all the others discovered and put into words things that were already there.

欧几里德 、 欧拉,以及其他数学家们,只不过是发现了这些规律,加以文字表述而已.

Lastly, we extend Erd s-Mordell inequality to n dimensional Euclidean space E ~ n ( n 3 ).

并将Erds-Mordell不等式推广到n维欧氏空间E ( n3 ).

These are Regular Triangles in Non-Euclidean plane.

这些都是非欧平面上的正三角形,像不像扇子?