أدخل كلمة أو عبارة بأي لغة 👆
اللغة:
ترجمة وتحليل الكلمات بواسطة الذكاء الاصطناعي
في هذه الصفحة يمكنك الحصول على تحليل مفصل لكلمة أو عبارة باستخدام أفضل تقنيات الذكاء الاصطناعي المتوفرة اليوم:
- كيف يتم استخدام الكلمة في اللغة
- تردد الكلمة
- ما إذا كانت الكلمة تستخدم في كثير من الأحيان في اللغة المنطوقة أو المكتوبة
- خيارات الترجمة إلى الروسية أو الإسبانية، على التوالي
- أمثلة على استخدام الكلمة (عدة عبارات مع الترجمة)
- أصل الكلمة
%ما هو (من)٪ 1 - تعريف
QFL diagram
TYPE OF TERNARY DIAGRAM (QUARTZ, FELDSPATH, LITHICS) USED IN GEOLOGY FOR SOURCE-TO-SINK STUDIES
Qfl; Qfl diagram; QFL Diagrams; QFL triangle; QFL diagrams; QFL
A QFL diagram or QFL triangle is a type of ternary diagram that shows compositional data from sandstones and modern sands, point counted using the Gazzi-Dickinson method. The abbreviations used are as follows:
Venn diagram
![[[Stained-glass]] window with Venn diagram in [[Gonville and Caius College, Cambridge]]](https://commons.wikimedia.org/wiki/Special:FilePath/Venn-stainedglass-gonville-caius.jpg?width=200 "[[Stained-glass]] window with Venn diagram in [[Gonville and Caius College, Cambridge]]")
![Venn's construction for four sets (use [[Gray code]] to compute, the digit 1 means in the set, and the digit 0 means not in the set)](https://commons.wikimedia.org/wiki/Special:FilePath/Venn4.svg?width=200 "Venn's construction for four sets (use [[Gray code]] to compute, the digit 1 means in the set, and the digit 0 means not in the set)")
![Six-set Venn diagram made of only triangles [http://upload.wikimedia.org/wikipedia/commons/5/56/6-set_Venn_diagram_SMIL.svg (interactive version)]](https://commons.wikimedia.org/wiki/Special:FilePath/6-set_Venn_diagram.svg?width=200 "Six-set Venn diagram made of only triangles [http://upload.wikimedia.org/wikipedia/commons/5/56/6-set_Venn_diagram_SMIL.svg (interactive version)]")
DIAGRAM THAT SHOWS ALL POSSIBLE LOGICAL RELATIONS BETWEEN A COLLECTION OF SETS
Johnston diagram; Venn disagram; Venn diagrams; Ven diagram; Venn Diagram; Logic diagram; Venn diagramme; Vin diagram; Set diagram; Venn Diagrams; Area proportional Venn diagram; Area-proportional Venn diagram; Scaled Venn diagram; Venn-Euler diagram; Euler-Venn diagram; Euler–Venn diagram; Venn–Euler diagram; Generalised Venn Diagram; Generalised Venn diagram; Generalized Venn Diagram; Generalized Venn diagram; Edwards' Venn diagram; Edwards-Venn diagram; Edwards–Venn diagram; Symmetric Venn diagram; Cogwheel diagram; Primary diagram; Venn's primary diagram; Primary Venn diagram; Venn's Primary Diagram; Symmetrical Venn diagram; Simple symmetric Venn diagram; Simple symmetrical Venn diagram; Cylindrical Venn diagram; Elegant Venn diagram; Newroz diagram; Adelaide diagram; Hamilton diagram; Massey diagram; Victoria diagram; Palmerston North diagram; Manawatu diagram; Manawatū diagram; Two-set Venn diagram; Two-set diagram; 2-set Venn diagram; 2-set diagram; Three-set Venn diagram; Three-set diagram; 3-set Venn diagram; 3-set diagram; Four-set Venn diagram; Four-set diagram; 4-set Venn diagram; 4-set diagram; Five-set Venn diagram; Five-set diagram; 5-set Venn diagram; 5-set diagram; Six-set Venn diagram; Six-set diagram; 6-set Venn diagram; 6-set diagram; Seven-set Venn diagram; Seven-set diagram; 7-set Venn diagram; 7-set diagram; Eight-set Venn diagram; Eight-set diagram; 8-set Venn diagram; 8-set diagram; Nine-set Venn diagram; Nine-set diagram; 9-set Venn diagram; 9-set diagram; Ten-set Venn diagram; Ten-set diagram; 10-set Venn diagram; 10-set diagram; Eleven-set Venn diagram; Eleven-set diagram; 11-set Venn diagram; 11-set diagram; 2-Venn diagram; 3-Venn diagram; 4-Venn diagram; 6-Venn diagram; 5-Venn diagram; 7-Venn diagram; 8-Venn diagram; 9-Venn diagram; 10-Venn diagram; 11-Venn diagram; N-Venn diagram; Metrical Venn diagram; Exclusion diagram
A Venn diagram is a widely used diagram style that shows the logical relation between sets, popularized by John Venn (1834–1923) in the 1880s. The diagrams are used to teach elementary set theory, and to illustrate simple set relationships in probability, logic, statistics, linguistics and computer science.
Venn diagram
DIAGRAM THAT SHOWS ALL POSSIBLE LOGICAL RELATIONS BETWEEN A COLLECTION OF SETS
Johnston diagram; Venn disagram; Venn diagrams; Ven diagram; Venn Diagram; Logic diagram; Venn diagramme; Vin diagram; Set diagram; Venn Diagrams; Area proportional Venn diagram; Area-proportional Venn diagram; Scaled Venn diagram; Venn-Euler diagram; Euler-Venn diagram; Euler–Venn diagram; Venn–Euler diagram; Generalised Venn Diagram; Generalised Venn diagram; Generalized Venn Diagram; Generalized Venn diagram; Edwards' Venn diagram; Edwards-Venn diagram; Edwards–Venn diagram; Symmetric Venn diagram; Cogwheel diagram; Primary diagram; Venn's primary diagram; Primary Venn diagram; Venn's Primary Diagram; Symmetrical Venn diagram; Simple symmetric Venn diagram; Simple symmetrical Venn diagram; Cylindrical Venn diagram; Elegant Venn diagram; Newroz diagram; Adelaide diagram; Hamilton diagram; Massey diagram; Victoria diagram; Palmerston North diagram; Manawatu diagram; Manawatū diagram; Two-set Venn diagram; Two-set diagram; 2-set Venn diagram; 2-set diagram; Three-set Venn diagram; Three-set diagram; 3-set Venn diagram; 3-set diagram; Four-set Venn diagram; Four-set diagram; 4-set Venn diagram; 4-set diagram; Five-set Venn diagram; Five-set diagram; 5-set Venn diagram; 5-set diagram; Six-set Venn diagram; Six-set diagram; 6-set Venn diagram; 6-set diagram; Seven-set Venn diagram; Seven-set diagram; 7-set Venn diagram; 7-set diagram; Eight-set Venn diagram; Eight-set diagram; 8-set Venn diagram; 8-set diagram; Nine-set Venn diagram; Nine-set diagram; 9-set Venn diagram; 9-set diagram; Ten-set Venn diagram; Ten-set diagram; 10-set Venn diagram; 10-set diagram; Eleven-set Venn diagram; Eleven-set diagram; 11-set Venn diagram; 11-set diagram; 2-Venn diagram; 3-Venn diagram; 4-Venn diagram; 6-Venn diagram; 5-Venn diagram; 7-Venn diagram; 8-Venn diagram; 9-Venn diagram; 10-Venn diagram; 11-Venn diagram; N-Venn diagram; Metrical Venn diagram; Exclusion diagram
¦ noun a diagram representing mathematical or logical sets as circles, common elements of the sets being represented by intersections of the circles.
Origin
early 20th cent.: named after the English logician John Venn.
