Q162455: Difference between revisions

@@ label / tt / label / tt @@
-Җини кәфисинте
+Джини коэффициенты
@@ label / so / label / so @@
+Isku Xidhka Gini
@@ label / te / label / te @@
+జినీ సూచిక
@@ label / sq / label / sq @@
+Koeficienti Gini
@@ label / pa / label / pa @@
+ਗਿਨੀ ਗੁਣਾਂਕ
@@ label / lld / label / lld @@
+Coefizient Gini
@@ label / zgh / label / zgh @@
+ⴰⵎⵓⵙⴽⵉⵔ ⵏ ⵊⵉⵏⵉ
@@ description / es / description / es @@
-medida de la desigualdad ideada por el estadístico italiano Corrado Gini; se utiliza para medir cualquier forma de distribución desigual, con frecuencia los ingresos
+medida de la desigualdad de los ingresos por el estadístico italiano Corrado Gini
@@ description / en / description / en @@
-measure of inequality in the income distribution
+measure of inequality in income or wealth distribution
@@ description / sv / description / sv @@
-Måttenhet för ojämlikhet i inkomstfördelningen hos en befolkning
+måttenhet för ojämlikhet i inkomstfördelningen hos en befolkning
@@ description / hr / description / hr @@
-Statistička mjera prikaza nejednakosti u dohotku
+statistička mjera prikaza nejednakosti u dohotku
@@ description / ko / description / ko @@
+소득 불균형을 계수화한 것
@@ description / pt / description / pt @@
+medida de desigualdade
@@ description / ar / description / ar @@
+مقياس عدم المساواة في الدخل أو توزيع الثروة
@@ description / nl / description / nl @@
+statistische maatstaf van de ongelijkheid in een verdeling
@@ description / sl / description / sl @@
+merilo neenakosti v porazdelitvi dohodka ali premoženja
@@ description / ig / description / ig @@
+nha nke ahaghị nhata na ego ma ọ bụ nkesa akụ na ụba
@@ Property / image / Property / image @@
-Gini Coefficient World CIA Report 2009.png
+Map of countries by GINI coefficient (1990 to 2020).svg
+reference URL: https://data.worldbank.org/indicator/SI.POV.GINI?most_recent_value_desc=false&skipRedirection=true&view=map
@@ Property / defining formula / Property / defining formula @@
- $G=\left\vert 1-\sum _{k=2}^{n}(X_{k}-X_{k-1})(Y_{k}+Y_{k-1})\right\vert$ 
G=\left\vert 1-\sum_{k=2}^n (X_k - X_{k-1})(Y_k + Y_{k-1}) \right\vert
+ $G=\left\vert 1-\sum _{k=1}^{n}(X_{k}-X_{k-1})(Y_{k}+Y_{k-1})\right\vert$ 
G=\left\vert 1-\sum_{k=1}^n (X_k - X_{k-1})(Y_k + Y_{k-1}) \right\vert
@@ Property / Zhihu topic ID: 19701621 / qualifier @@
+subject named as: 基尼系数
@@ Property / Golden ID: Gini_coefficient-3MGW / reference @@
+retrieved: 10 September 2022Timestamp +2022-09-10T00:00:00Z
Timezone +00:00
Calendar Gregorian
Precision 1 day
Before 0
After 0
reference URL: https://golden.com/wiki/Gini_coefficient-3MGW
-Timestamp
++2022-09-10T00:00:00Z
-Timezone
++00:00
-Calendar
+Gregorian
-Precision
+day
 Before
 After
@@ Property / J9U ID @@
+987007529599505171
@@ Property / J9U ID: 987007529599505171 / rank @@
+Normal rank
@@ Property / Great Russian Encyclopedia portal ID @@
+koeffitsient-dzhini-4de5ec
+Normal rank
@@ Property / maintained by WikiProject @@
+WikiProject Mathematics
@@ Property / maintained by WikiProject: WikiProject Mathematics / rank @@
+Normal rank
@@ Property / STW Thesaurus for Economics ID @@
+-6
@@ Property / STW Thesaurus for Economics ID: 11738-6 / rank @@
+Normal rank
@@ Property / STW Thesaurus for Economics ID: 11738-6 / qualifier @@
+mapping relation type: exact match
@@ links / scowiki / name / links / scowiki / name @@
-Gini coefficient
@@ links / ltwiki / name / links / ltwiki / name @@
-Gini indeksas
+Gini koeficientas
@@ links / sowiki / name / links / sowiki / name @@
+Isku Xidhka Gini
@@ links / tewiki / name / links / tewiki / name @@
+జినీ సూచిక
@@ links / pawiki / name / links / pawiki / name @@
+ਗਿਨੀ ਗੁਣਾਂਕ
@@ links / sqwiki / name / links / sqwiki / name @@
+Koeficienti Gini
@@ links / lldwiki / name / links / lldwiki / name @@
+Coefizient Gini
@@ links / zghwiki / name / links / zghwiki / name @@
+ⴰⵎⵓⵙⴽⵉⵔ ⵏ ⵊⵉⵏⵉ
@@ links / kmwiki / name / links / kmwiki / name @@
+មេគុណជីនី
@@ links / btmwiki / name / links / btmwiki / name @@
+Koefisien Gini

Q162455: Difference between revisions

G = | 1 − ∑ k = 2 n ( X k − X k − 1 ) ( Y k + Y k − 1 ) | {\displaystyle G=\left\vert 1-\sum _{k=2}^{n}(X_{k}-X_{k-1})(Y_{k}+Y_{k-1})\right\vert }

G = | 1 − ∑ k = 1 n ( X k − X k − 1 ) ( Y k + Y k − 1 ) | {\displaystyle G=\left\vert 1-\sum _{k=1}^{n}(X_{k}-X_{k-1})(Y_{k}+Y_{k-1})\right\vert }

$G=\left\vert 1-\sum _{k=2}^{n}(X_{k}-X_{k-1})(Y_{k}+Y_{k-1})\right\vert$

$G=\left\vert 1-\sum _{k=1}^{n}(X_{k}-X_{k-1})(Y_{k}+Y_{k-1})\right\vert$