greek-mathfonts.js 41 KB

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  1. [
  2. {
  3. "category": "Lu",
  4. "mappings": {
  5. "default": {
  6. "default": "mathematical bold capital alpha",
  7. "alternative": "bold capital alpha",
  8. "short": "bold cap alpha"
  9. },
  10. "mathspeak": {
  11. "default": "bold upper Alpha"
  12. }
  13. },
  14. "key": "1D6A8"
  15. },
  16. {
  17. "category": "Lu",
  18. "mappings": {
  19. "default": {
  20. "default": "mathematical bold capital beta",
  21. "alternative": "bold capital beta",
  22. "short": "bold cap beta"
  23. },
  24. "mathspeak": {
  25. "default": "bold upper Beta"
  26. }
  27. },
  28. "key": "1D6A9"
  29. },
  30. {
  31. "category": "Lu",
  32. "mappings": {
  33. "default": {
  34. "default": "mathematical bold capital gamma",
  35. "alternative": "bold capital gamma",
  36. "short": "bold cap gamma"
  37. },
  38. "mathspeak": {
  39. "default": "bold upper Gamma"
  40. }
  41. },
  42. "key": "1D6AA"
  43. },
  44. {
  45. "category": "Lu",
  46. "mappings": {
  47. "default": {
  48. "default": "mathematical bold capital delta",
  49. "alternative": "bold capital delta",
  50. "short": "bold cap delta"
  51. },
  52. "mathspeak": {
  53. "default": "bold upper Delta"
  54. }
  55. },
  56. "key": "1D6AB"
  57. },
  58. {
  59. "category": "Lu",
  60. "mappings": {
  61. "default": {
  62. "default": "mathematical bold capital epsilon",
  63. "alternative": "bold capital epsilon",
  64. "short": "bold cap epsilon"
  65. },
  66. "mathspeak": {
  67. "default": "bold upper Epsilon"
  68. }
  69. },
  70. "key": "1D6AC"
  71. },
  72. {
  73. "category": "Lu",
  74. "mappings": {
  75. "default": {
  76. "default": "mathematical bold capital zeta",
  77. "alternative": "bold capital zeta",
  78. "short": "bold cap zeta"
  79. },
  80. "mathspeak": {
  81. "default": "bold upper Zeta"
  82. }
  83. },
  84. "key": "1D6AD"
  85. },
  86. {
  87. "category": "Lu",
  88. "mappings": {
  89. "default": {
  90. "default": "mathematical bold capital eta",
  91. "alternative": "bold capital eta",
  92. "short": "bold cap eta"
  93. },
  94. "mathspeak": {
  95. "default": "bold upper Eta"
  96. }
  97. },
  98. "key": "1D6AE"
  99. },
  100. {
  101. "category": "Lu",
  102. "mappings": {
  103. "default": {
  104. "default": "mathematical bold capital theta",
  105. "alternative": "bold capital theta",
  106. "short": "bold cap theta"
  107. },
  108. "mathspeak": {
  109. "default": "bold upper Theta"
  110. }
  111. },
  112. "key": "1D6AF"
  113. },
  114. {
  115. "category": "Lu",
  116. "mappings": {
  117. "default": {
  118. "default": "mathematical bold capital iota",
  119. "alternative": "bold capital iota",
  120. "short": "bold cap iota"
  121. },
  122. "mathspeak": {
  123. "default": "bold upper Iota"
  124. }
  125. },
  126. "key": "1D6B0"
  127. },
  128. {
  129. "category": "Lu",
  130. "mappings": {
  131. "default": {
  132. "default": "mathematical bold capital kappa",
  133. "alternative": "bold capital kappa",
  134. "short": "bold cap kappa"
  135. },
  136. "mathspeak": {
  137. "default": "bold upper Kappa"
  138. }
  139. },
  140. "key": "1D6B1"
  141. },
  142. {
  143. "category": "Lu",
  144. "mappings": {
  145. "default": {
  146. "default": "mathematical bold capital lamda",
  147. "alternative": "bold capital lamda",
  148. "short": "bold cap lamda"
  149. },
  150. "mathspeak": {
  151. "default": "bold upper Lamda"
  152. }
  153. },
  154. "key": "1D6B2"
  155. },
  156. {
  157. "category": "Lu",
  158. "mappings": {
  159. "default": {
  160. "default": "mathematical bold capital mu",
  161. "alternative": "bold capital mu",
  162. "short": "bold cap mu"
  163. },
  164. "mathspeak": {
  165. "default": "bold upper Mu"
  166. }
  167. },
  168. "key": "1D6B3"
  169. },
  170. {
  171. "category": "Lu",
  172. "mappings": {
  173. "default": {
  174. "default": "mathematical bold capital nu",
  175. "alternative": "bold capital nu",
  176. "short": "bold cap nu"
  177. },
  178. "mathspeak": {
  179. "default": "bold upper Nu"
  180. }
  181. },
  182. "key": "1D6B4"
  183. },
  184. {
  185. "category": "Lu",
  186. "mappings": {
  187. "default": {
  188. "default": "mathematical bold capital xi",
  189. "alternative": "bold capital xi",
  190. "short": "bold cap xi"
  191. },
  192. "mathspeak": {
  193. "default": "bold upper Xi"
  194. }
  195. },
  196. "key": "1D6B5"
  197. },
  198. {
  199. "category": "Lu",
  200. "mappings": {
  201. "default": {
  202. "default": "mathematical bold capital omicron",
  203. "alternative": "bold capital omicron",
  204. "short": "bold cap omicron"
  205. },
  206. "mathspeak": {
  207. "default": "bold upper Omicron"
  208. }
  209. },
  210. "key": "1D6B6"
  211. },
  212. {
  213. "category": "Lu",
  214. "mappings": {
  215. "default": {
  216. "default": "mathematical bold capital pi",
  217. "alternative": "bold capital pi",
  218. "short": "bold cap pi"
  219. },
  220. "mathspeak": {
  221. "default": "bold upper Pi"
  222. }
  223. },
  224. "key": "1D6B7"
  225. },
  226. {
  227. "category": "Lu",
  228. "mappings": {
  229. "default": {
  230. "default": "mathematical bold capital rho",
  231. "alternative": "bold capital rho",
  232. "short": "bold cap rho"
  233. },
  234. "mathspeak": {
  235. "default": "bold upper Rho"
  236. }
  237. },
  238. "key": "1D6B8"
  239. },
  240. {
  241. "category": "Lu",
  242. "mappings": {
  243. "default": {
  244. "default": "mathematical bold capital theta symbol",
  245. "alternative": "bold capital theta",
  246. "short": "bold cap theta"
  247. },
  248. "mathspeak": {
  249. "default": "bold upper Theta"
  250. }
  251. },
  252. "key": "1D6B9"
  253. },
  254. {
  255. "category": "Lu",
  256. "mappings": {
  257. "default": {
  258. "default": "mathematical bold capital sigma",
  259. "alternative": "bold capital sigma",
  260. "short": "bold cap sigma"
  261. },
  262. "mathspeak": {
  263. "default": "bold upper Sigma"
  264. }
  265. },
  266. "key": "1D6BA"
  267. },
  268. {
  269. "category": "Lu",
  270. "mappings": {
  271. "default": {
  272. "default": "mathematical bold capital tau",
  273. "alternative": "bold capital tau",
  274. "short": "bold cap tau"
  275. },
  276. "mathspeak": {
  277. "default": "bold upper Tau"
  278. }
  279. },
  280. "key": "1D6BB"
  281. },
  282. {
  283. "category": "Lu",
  284. "mappings": {
  285. "default": {
  286. "default": "mathematical bold capital upsilon",
  287. "alternative": "bold capital upsilon",
  288. "short": "bold cap upsilon"
  289. },
  290. "mathspeak": {
  291. "default": "bold upper Upsilon"
  292. }
  293. },
  294. "key": "1D6BC"
  295. },
  296. {
  297. "category": "Lu",
  298. "mappings": {
  299. "default": {
  300. "default": "mathematical bold capital phi",
  301. "alternative": "bold capital phi",
  302. "short": "bold cap phi"
  303. },
  304. "mathspeak": {
  305. "default": "bold upper Phi"
  306. }
  307. },
  308. "key": "1D6BD"
  309. },
  310. {
  311. "category": "Lu",
  312. "mappings": {
  313. "default": {
  314. "default": "mathematical bold capital chi",
  315. "alternative": "bold capital chi",
  316. "short": "bold cap chi"
  317. },
  318. "mathspeak": {
  319. "default": "bold upper Chi"
  320. }
  321. },
  322. "key": "1D6BE"
  323. },
  324. {
  325. "category": "Lu",
  326. "mappings": {
  327. "default": {
  328. "default": "mathematical bold capital psi",
  329. "alternative": "bold capital psi",
  330. "short": "bold cap psi"
  331. },
  332. "mathspeak": {
  333. "default": "bold upper Psi"
  334. }
  335. },
  336. "key": "1D6BF"
  337. },
  338. {
  339. "category": "Lu",
  340. "mappings": {
  341. "default": {
  342. "default": "mathematical bold capital omega",
  343. "alternative": "bold capital omega",
  344. "short": "bold cap omega"
  345. },
  346. "mathspeak": {
  347. "default": "bold upper Omega"
  348. }
  349. },
  350. "key": "1D6C0"
  351. },
  352. {
  353. "category": "Ll",
  354. "mappings": {
  355. "default": {
  356. "default": "mathematical bold small alpha",
  357. "alternative": "bold small alpha",
  358. "short": "bold alpha"
  359. }
  360. },
  361. "key": "1D6C2"
  362. },
  363. {
  364. "category": "Ll",
  365. "mappings": {
  366. "default": {
  367. "default": "mathematical bold small beta",
  368. "alternative": "bold small beta",
  369. "short": "bold beta"
  370. }
  371. },
  372. "key": "1D6C3"
  373. },
  374. {
  375. "category": "Ll",
  376. "mappings": {
  377. "default": {
  378. "default": "mathematical bold small gamma",
  379. "alternative": "bold small gamma",
  380. "short": "bold gamma"
  381. }
  382. },
  383. "key": "1D6C4"
  384. },
  385. {
  386. "category": "Ll",
  387. "mappings": {
  388. "default": {
  389. "default": "mathematical bold small delta",
  390. "alternative": "bold small delta",
  391. "short": "bold delta"
  392. }
  393. },
  394. "key": "1D6C5"
  395. },
  396. {
  397. "category": "Ll",
  398. "mappings": {
  399. "default": {
  400. "default": "mathematical bold small epsilon",
  401. "alternative": "bold small epsilon",
  402. "short": "bold epsilon"
  403. }
  404. },
  405. "key": "1D6C6"
  406. },
  407. {
  408. "category": "Ll",
  409. "mappings": {
  410. "default": {
  411. "default": "mathematical bold small zeta",
  412. "alternative": "bold small zeta",
  413. "short": "bold zeta"
  414. }
  415. },
  416. "key": "1D6C7"
  417. },
  418. {
  419. "category": "Ll",
  420. "mappings": {
  421. "default": {
  422. "default": "mathematical bold small eta",
  423. "alternative": "bold small eta",
  424. "short": "bold eta"
  425. }
  426. },
  427. "key": "1D6C8"
  428. },
  429. {
  430. "category": "Ll",
  431. "mappings": {
  432. "default": {
  433. "default": "mathematical bold small theta",
  434. "alternative": "bold small theta",
  435. "short": "bold theta"
  436. }
  437. },
  438. "key": "1D6C9"
  439. },
  440. {
  441. "category": "Ll",
  442. "mappings": {
  443. "default": {
  444. "default": "mathematical bold small iota",
  445. "alternative": "bold small iota",
  446. "short": "bold iota"
  447. }
  448. },
  449. "key": "1D6CA"
  450. },
  451. {
  452. "category": "Ll",
  453. "mappings": {
  454. "default": {
  455. "default": "mathematical bold small kappa",
  456. "alternative": "bold small kappa",
  457. "short": "bold kappa"
  458. }
  459. },
  460. "key": "1D6CB"
  461. },
  462. {
  463. "category": "Ll",
  464. "mappings": {
  465. "default": {
  466. "default": "mathematical bold small lamda",
  467. "alternative": "bold small lamda",
  468. "short": "bold lamda"
  469. }
  470. },
  471. "key": "1D6CC"
  472. },
  473. {
  474. "category": "Ll",
  475. "mappings": {
  476. "default": {
  477. "default": "mathematical bold small mu",
  478. "alternative": "bold small mu",
  479. "short": "bold mu"
  480. }
  481. },
  482. "key": "1D6CD"
  483. },
  484. {
  485. "category": "Ll",
  486. "mappings": {
  487. "default": {
  488. "default": "mathematical bold small nu",
  489. "alternative": "bold small nu",
  490. "short": "bold nu"
  491. }
  492. },
  493. "key": "1D6CE"
  494. },
  495. {
  496. "category": "Ll",
  497. "mappings": {
  498. "default": {
  499. "default": "mathematical bold small xi",
  500. "alternative": "bold small xi",
  501. "short": "bold xi"
  502. }
  503. },
  504. "key": "1D6CF"
  505. },
  506. {
  507. "category": "Ll",
  508. "mappings": {
  509. "default": {
  510. "default": "mathematical bold small omicron",
  511. "alternative": "bold small omicron",
  512. "short": "bold omicron"
  513. }
  514. },
  515. "key": "1D6D0"
  516. },
  517. {
  518. "category": "Ll",
  519. "mappings": {
  520. "default": {
  521. "default": "mathematical bold small pi",
  522. "alternative": "bold small pi",
  523. "short": "bold pi"
  524. }
  525. },
  526. "key": "1D6D1"
  527. },
  528. {
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  1210. "mappings": {
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  1232. "mappings": {
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