more sessions fixed after change of shape version (288df6db) · Commits · Why3 / why3 · GitLab\nauthored Jul 17, 2013 by MARCHE Claude\n95 changed files\nwith 2136 additions and 2128 deletions\nCHANGES CHANGES +3 -1\nROADMAP ROADMAP +6 -0\nexamples/add_list/why3session.xml examples/add_list/why3session.xml +3 -3\nexamples/algo63/why3session.xml examples/algo63/why3session.xml +128 -128\nexamples/algo64/why3session.xml examples/algo64/why3session.xml +13 -13\nexamples/algo65/why3session.xml examples/algo65/why3session.xml +27 -27\nexamples/arm/why3session.xml examples/arm/why3session.xml +2 -2\nexamples/assigning_meanings_to_programs/why3session.xml examples/assigning_meanings_to_programs/why3session.xml +3 -3\nexamples/binary_search/why3session.xml examples/binary_search/why3session.xml +4 -4\nexamples/binary_sqrt/why3session.xml examples/binary_sqrt/why3session.xml +5 -5\nexamples/bitvectors/bitvector/why3session.xml examples/bitvectors/bitvector/why3session.xml +5 -5\nexamples/bitvectors/double/why3session.xml examples/bitvectors/double/why3session.xml +1 -1\nexamples/bitvectors/double_of_int/why3session.xml examples/bitvectors/double_of_int/why3session.xml +13 -13\nexamples/bitvectors/neg_as_xor/why3session.xml examples/bitvectors/neg_as_xor/why3session.xml +1 -1\nexamples/bitvectors/power2/why3session.xml examples/bitvectors/power2/why3session.xml +3 -3\nexamples/bresenham/why3session.xml examples/bresenham/why3session.xml +1 -1\nexamples/bts/12475/why3session.xml examples/bts/12475/why3session.xml +1 -1\nexamples/bts/12934/why3session.xml examples/bts/12934/why3session.xml +1 -1\nexamples/bts/13375/why3session.xml examples/bts/13375/why3session.xml +1 -1\nexamples/bts/13849/why3session.xml examples/bts/13849/why3session.xml +1 -1\nexamples/bts/13853/why3session.xml examples/bts/13853/why3session.xml +1 -1\nexamples/bts/13854/why3session.xml examples/bts/13854/why3session.xml +2 -2\nexamples/check-builtin/real/why3session.xml examples/check-builtin/real/why3session.xml +1 -1\nexamples/checking_a_large_routine/why3session.xml examples/checking_a_large_routine/why3session.xml +16 -16\nexamples/conjugate/why3session.xml examples/conjugate/why3session.xml +30 -30\nexamples/counting_sort/why3session.xml examples/counting_sort/why3session.xml +150 -150\nexamples/decrease1/why3session.xml examples/decrease1/why3session.xml +25 -25\nexamples/dfa_example/why3session.xml examples/dfa_example/why3session.xml +13 -13\nexamples/dijkstra/why3session.xml examples/dijkstra/why3session.xml +108 -108\nexamples/division/why3session.xml examples/division/why3session.xml +1 -1\nexamples/edit_distance/why3session.xml examples/edit_distance/why3session.xml +67 -67\nexamples/euler001/why3session.xml examples/euler001/why3session.xml +6 -6\nexamples/euler002/why3session.xml examples/euler002/why3session.xml +20 -20\nexamples/ewd673/why3session.xml examples/ewd673/why3session.xml +2 -2\nexamples/f_puzzle/why3session.xml examples/f_puzzle/why3session.xml +9 -9\nexamples/fact/why3session.xml examples/fact/why3session.xml +3 -3\nexamples/fib_memo/why3session.xml examples/fib_memo/why3session.xml +5 -5\nexamples/fibonacci/why3session.xml examples/fibonacci/why3session.xml +7 -7\nexamples/fill/why3session.xml examples/fill/why3session.xml +3 -3\nexamples/find/why3session.xml examples/find/why3session.xml +45 -45\nexamples/flag/why3session.xml examples/flag/why3session.xml +32 -32\nexamples/flag2/why3session.xml examples/flag2/why3session.xml +36 -36\nexamples/foveoos11_challenge1/why3session.xml examples/foveoos11_challenge1/why3session.xml +14 -14\nexamples/foveoos11_challenge2/why3session.xml examples/foveoos11_challenge2/why3session.xml +2 -2\nexamples/foveoos11_challenge3/why3session.xml examples/foveoos11_challenge3/why3session.xml +51 -51\nexamples/gcd/why3session.xml examples/gcd/why3session.xml +1 -1\nexamples/gcd_bezout/why3session.xml examples/gcd_bezout/why3session.xml +13 -13\nexamples/generate_all_trees/why3session.xml examples/generate_all_trees/why3session.xml +50 -50\nexamples/hamming_sequence/why3session.xml examples/hamming_sequence/why3session.xml +2 -2\nexamples/hashtbl_impl/why3session.xml examples/hashtbl_impl/why3session.xml +76 -76\nexamples/insertion_sort/why3session.xml examples/insertion_sort/why3session.xml +57 -57\nexamples/insertion_sort_list/why3session.xml examples/insertion_sort_list/why3session.xml +12 -12\nexamples/insertion_sort_naive/why3session.xml examples/insertion_sort_naive/why3session.xml +122 -122\nexamples/isqrt/why3session.xml examples/isqrt/why3session.xml +20 -20\nexamples/kmp/why3session.xml examples/kmp/why3session.xml +71 -71\nexamples/knuth_prime_numbers/why3session.xml examples/knuth_prime_numbers/why3session.xml +55 -55\nexamples/lcp/why3session.xml examples/lcp/why3session.xml +15 -15\nexamples/linked_list_rev/why3session.xml examples/linked_list_rev/why3session.xml +13 -13\nexamples/list_rev/why3session.xml 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-1\nexamples/logic/triangle_inequality/why3session.xml examples/logic/triangle_inequality/why3session.xml +2 -2\nexamples/max_matrix/why3session.xml examples/max_matrix/why3session.xml +34 -34\nexamples/mccarthy/why3session.xml examples/mccarthy/why3session.xml +9 -9\nexamples/mergesort_list/why3session.xml examples/mergesort_list/why3session.xml +33 -33\nexamples/mergesort_queue/why3session.xml examples/mergesort_queue/why3session.xml +32 -32\nexamples/mjrty/why3session.xml examples/mjrty/why3session.xml +35 -35\nexamples/muller/why3session.xml examples/muller/why3session.xml +22 -22\nexamples/my_cosine/why3session.xml examples/my_cosine/why3session.xml +7 -7\nexamples/optimal_replay/why3session.xml examples/optimal_replay/why3session.xml +30 -30\nexamples/power/why3session.xml examples/power/why3session.xml +12 -12\nexamples/queens/why3session.xml examples/queens/why3session.xml +159 -159\nexamples/quicksort/why3session.xml examples/quicksort/why3session.xml +27 -27\nexamples/relabel/why3session.xml examples/relabel/why3session.xml +4 -4\nexamples/resizable_array/why3session.xml examples/resizable_array/why3session.xml +4 -4\nexamples/same_fringe/why3session.xml examples/same_fringe/why3session.xml +1 -1\nexamples/selection_sort/why3session.xml examples/selection_sort/why3session.xml +25 -25\nexamples/sf/why3session.xml examples/sf/why3session.xml +24 -24\nexamples/snapshotable_trees/why3session.xml examples/snapshotable_trees/why3session.xml +24 -24\nexamples/sorted_list/why3session.xml examples/sorted_list/why3session.xml +3 -3\nexamples/there_and_back_again/why3session.xml examples/there_and_back_again/why3session.xml +2 -2\nexamples/tortoise_and_hare/why3session.xml examples/tortoise_and_hare/why3session.xml +5 -5\nexamples/tower_of_hanoi/why3session.xml examples/tower_of_hanoi/why3session.xml +48 -48\nexamples/unraveling_a_card_trick/why3session.xml examples/unraveling_a_card_trick/why3session.xml +65 -65\nexamples/vacid_0_build_maze/why3session.xml examples/vacid_0_build_maze/why3session.xml +23 -23\nexamples/vacid_0_red_black_trees/why3session.xml examples/vacid_0_red_black_trees/why3session.xml +84 -84\nexamples/vacid_0_sparse_array/why3session.xml examples/vacid_0_sparse_array/why3session.xml +19 -19\nView file @ 288df6db\n* marks an incompatible change\no shape algorithm modified (see VSTTE'13 paper) but should be\n* [emacs] why.el renamed to why3.el\n* [GTK sourceview] why.lang renamed to why3.lang\no [GTK sourceview] why.lang renamed to why3.lang\nversion 0.81, March 25, 2013\n... ... @@ -74,8 +74,14 @@\n==================== Roadmap for release 0.82 ========================\nScheduled for August 2013 ?\n== New Features to announce ==\n* improved shape mecanism for session updates (see VSTTE'13 paper).\nCompatibility with session files from version 0.81 and earlier is\n== Final preparation ==\n* faire une passe sur le BTS\nshape="CV0aNilainfix =c0.0aadd_realV0Aainfix 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<=c0.V0F">\nshape="ainfix <V0ainfix *ainfix +iainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0ainfix +V3V1V3V1ainfix +iainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0ainfix +V3V1V3V1Aainfix <=ainfix *iainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0ainfix +V3V1V3iainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0ainfix +V3V1V3V0Iainfix <V0ainfix *ainfix +V3V2ainfix +V3V2Aainfix <=ainfix *V3V3V0FIainfix <c0.V2Aainfix <=c0.V0Lainfix *c2.V1Iainfix <c1.V1Aainfix <V0V1NIainfix <c0.V1Aainfix <=c0.V0F">\nshape="postconditionainfix <V0ainfix *ainfix +iV3ainfix +V3V1ainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0V1ainfix +iV3ainfix +V3V1ainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0V1Aainfix <=ainfix *iV3ainfix +V3V1ainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0iV3ainfix +V3V1ainfix <=ainfix *ainfix +V3V1ainfix +V3V1V0V0Iainfix <V0ainfix *ainfix +V3V2ainfix +V3V2Aainfix <=ainfix *V3V3V0FIainfix <c0.V2Aainfix <=c0.V0Lainfix *c2.V1INainfix <c1.V1Aainfix <V0V1Iainfix <c0.V1Aainfix <=c0.V0F">\n... ... @@ -279,7 +279,7 @@\nshape="ainfix =anthafrom_intV0c0aTrueIainfix =amodV0c2c0NF">\nshape="ainfix =anthafrom_intV0c0aTrueINainfix =amodV0c2c0F">\n... ... @@ -378,7 +378,7 @@\nshape="ainfix =anthafrom_int2cV0c0aTrueIainfix =amodV0c2c0NF">\nshape="ainfix =anthafrom_int2cV0c0aTrueINainfix =amodV0c2c0F">\n... ... @@ -1472,7 +1472,7 @@\n<result status="timeout" time="3.45"/>\n<result status="timeout" time="2.99"/>\n... ... @@ -2065,7 +2065,7 @@\n<result status="timeout" time="3.43"/>\n<result status="timeout" time="2.97"/>\n... ... @@ -535,7 +535,7 @@\n<result status="valid" time="2.97"/>\n<result status="valid" time="3.48"/>\n... ... @@ -848,7 +848,7 @@\n<result status="valid" time="6.82"/>\n<result status="valid" time="8.87"/>\n... ... @@ -956,7 +956,7 @@\n<result status="valid" time="2.54"/>\n<result status="valid" time="2.94"/>\n... ... @@ -1051,7 +1051,7 @@\n<result status="valid" time="0.87"/>\n... ... @@ -1117,7 +1117,7 @@\n<result status="valid" time="35.51"/>\n<result status="valid" time="39.51"/>\n... ... @@ -1135,7 +1135,7 @@\n<result status="valid" time="4.44"/>\n<result status="valid" time="5.76"/>\n... ... @@ -1251,7 +1251,7 @@\n<result status="valid" time="1.40"/>\n<result status="valid" time="1.72"/>\n... ... @@ -1269,7 +1269,7 @@\n<result status="valid" time="3.29"/>\n<result status="valid" time="4.53"/>\n... ... @@ -1303,7 +1303,7 @@\n<result status="valid" time="1.50"/>\n<result status="valid" time="1.77"/>\n... ... @@ -1320,7 +1320,7 @@\n... ... @@ -1337,7 +1337,7 @@\n<result status="valid" time="1.47"/>\n... ... @@ -1404,7 +1404,7 @@\n<result status="valid" time="2.09"/>\n<result status="valid" time="2.62"/>\n... ... @@ -3601,7 +3601,7 @@\nshape="ainfix =apow2V0c0.0NIainfix >=V0c0F">\nshape="Nainfix =apow2V0c0.0Iainfix >=V0c0F">\n... ... @@ -3637,7 +3637,7 @@\n... ... @@ -40,7 +40,7 @@\nshape="iainfix <V2V0iainfix <=V3V2ainfix <ainfix -V2V6ainfix -V2V3Aainfix <=c0ainfix -V2V3Aainfix =V5ainfix *V6afactV2Aainfix <=V6ainfix +V2c1Aainfix <=c1V6Iainfix =V6ainfix +V3c1FIainfix =V5ainfix +V4V1Fainfix <ainfix -V0V7ainfix -V0V2Aainfix <=c0ainfix -V0V2Aainfix =V4afactV7Aainfix <=V7V0Aainfix <=c0V7Iainfix =V7ainfix +V2c1FIainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FAainfix =V1ainfix *c1afactV2Aainfix <=c1ainfix +V2c1Aainfix <=c1c1ainfix =V1afactV0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FAainfix =c1afactc0Aainfix <=c0V0Aainfix <=c0c0Iainfix >=V0c0F">\nshape="iainfix =V1afactV0iainfix <ainfix -V0V5ainfix -V0V2Aainfix <=c0ainfix -V0V2Aainfix =V4afactV5Aainfix <=V5V0Aainfix <=c0V5Iainfix =V5ainfix +V2c1Fainfix <ainfix -V2V7ainfix -V2V3Aainfix <=c0ainfix -V2V3Aainfix =V6ainfix *V7afactV2Aainfix <=V7ainfix +V2c1Aainfix <=c1V7Iainfix =V7ainfix +V3c1FIainfix =V6ainfix +V4V1Fainfix <=V3V2Iainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FAainfix =V1ainfix *c1afactV2Aainfix <=c1ainfix +V2c1Aainfix <=c1c1ainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FAainfix =c1afactc0Aainfix <=c0V0Aainfix <=c0c0Iainfix >=V0c0F">\nname="expl:VC for routine"/>\nshape="ainfix =c1afactc0Aainfix <=c0V0Aainfix <=c0c0Iainfix >=V0c0F">\nshape="loop invariant initainfix =c1afactc0Aainfix <=c0V0Aainfix <=c0c0Iainfix >=V0c0F">\nshape="ainfix =V1ainfix *c1afactV2Aainfix <=c1ainfix +V2c1Aainfix <=c1c1Iainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="loop invariant initainfix =V1ainfix *c1afactV2Aainfix <=c1ainfix +V2c1Aainfix <=c1c1Iainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="ainfix =V5ainfix *V6afactV2Aainfix <=V6ainfix +V2c1Aainfix <=c1V6Iainfix =V6ainfix +V3c1FIainfix =V5ainfix +V4V1FIainfix <=V3V2Iainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="loop invariant preservationainfix =V5ainfix *V6afactV2Aainfix <=V6ainfix +V2c1Aainfix <=c1V6Iainfix =V6ainfix +V3c1FIainfix =V5ainfix +V4V1FIainfix <=V3V2Iainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\n... ... @@ -102,7 +102,7 @@\nshape="ainfix <ainfix -V2V6ainfix -V2V3Aainfix <=c0ainfix -V2V3Iainfix =V6ainfix +V3c1FIainfix =V5ainfix +V4V1FIainfix <=V3V2Iainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="loop variant decreaseainfix <ainfix -V2V6ainfix -V2V3Aainfix <=c0ainfix -V2V3Iainfix =V6ainfix +V3c1FIainfix =V5ainfix +V4V1FIainfix <=V3V2Iainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\n... ... @@ -122,7 +122,7 @@\nshape="ainfix =V4afactV5Aainfix <=V5V0Aainfix <=c0V5Iainfix =V5ainfix +V2c1FIainfix <=V3V2NIainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="loop invariant preservationainfix =V4afactV5Aainfix <=V5V0Aainfix <=c0V5Iainfix =V5ainfix +V2c1FINainfix <=V3V2Iainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="ainfix <ainfix -V0V5ainfix -V0V2Aainfix <=c0ainfix -V0V2Iainfix =V5ainfix +V2c1FIainfix <=V3V2NIainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="loop variant decreaseainfix <ainfix -V0V5ainfix -V0V2Aainfix <=c0ainfix -V0V2Iainfix =V5ainfix +V2c1FINainfix <=V3V2Iainfix =V4ainfix *V3afactV2Aainfix <=V3ainfix +V2c1Aainfix <=c1V3FIainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="ainfix =V1afactV0Iainfix <V2V0NIainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="postconditionainfix =V1afactV0INainfix <V2V0Iainfix =V1afactV2Aainfix <=V2V0Aainfix <=c0V2FIainfix >=V0c0F">\nshape="ainfix =c1afactV0Iainfix >c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="postconditionainfix =c1afactV0Iainfix >c0V1Lainfix -V0c1Iainfix >=V0c0F">\nname="expl:VC for routine2"/>\n... ... @@ -219,7 +219,7 @@\nshape="ainfix =c1afactc0Iainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="loop invariant initainfix =c1afactc0Iainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\n... ... @@ -239,7 +239,7 @@\nshape="ainfix =V2afactainfix +V3c1Iainfix >c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="loop invariant preservationainfix =V2afactainfix +V3c1Iainfix >c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="ainfix =V2ainfix *c1afactV3Iainfix <=c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="loop invariant initainfix =V2ainfix *c1afactV3Iainfix <=c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="ainfix =V6ainfix *ainfix +V5c1afactV3Iainfix =V6ainfix +V4V2FIainfix =V4ainfix *V5afactV3Iainfix <=V5V3Aainfix <=c1V5FFIainfix <=c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="loop invariant preservationainfix =V6ainfix *ainfix +V5c1afactV3Iainfix =V6ainfix +V4V2FIainfix =V4ainfix *V5afactV3Iainfix <=V5V3Aainfix <=c1V5FFIainfix <=c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="ainfix =V4afactainfix +V3c1Iainfix =V4ainfix *ainfix +V3c1afactV3FIainfix <=c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="loop invariant preservationainfix =V4afactainfix +V3c1Iainfix =V4ainfix *ainfix +V3c1afactV3FIainfix <=c1V3Iainfix =V2afactV3Iainfix <=V3V1Aainfix <=c0V3FFIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="ainfix =V2afactV0Iainfix =V2afactainfix +V1c1FIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="postconditionainfix =V2afactV0Iainfix =V2afactainfix +V1c1FIainfix <=c0V1Lainfix -V0c1Iainfix >=V0c0F">\nshape="CV2aNoneamemV0aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V1aNilNaSomeaZeroamemV0aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V3aNilqainfix =V4aTrueIamemV1aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V3aNilqainfix =V4aTrueFFaSomeaOneamemV0aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V5aNilqainfix =V6aTrueIamemV1aAltaEpsilonaConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V5aNilqainfix =V6aTrueFFICV0aConsVVainfix =V2aSomeV7Aainfix =V1V8aNilainfix =V2aNoneAainfix =V1aNilAainfix =V0V1FFF">\nshape="CNamemV0aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V1aNilaNoneamemV0aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V3aNilqainfix =V4aTrueIamemV1aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V3aNilqainfix =V4aTrueFFaSomeaZeroamemV0aConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V5aNilqainfix =V6aTrueIamemV1aAltaEpsilonaConcataStaraAltaCharaZeroaCharaOneaCharaOneAainfix =V5aNilqainfix =V6aTrueFFaSomeaOneV2ICainfix =V2aSomeV7Aainfix =V1V8aConsVVainfix =V2aNoneAainfix =V1aNilAainfix =V0V1aNilV0FFF">\nname="expl:VC for astate1"/>


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Pooja(Independent(IND)):Constituency- ETAWAH(UTTAR PRADESH) - Affidavit Information of Candidate:\nHome→Lok Sabha 2019→UTTAR PRADESH→ETAWAH→POOJA(Criminal & Asset Declaration)\nS/o|D/o|W/o: Shri Kamlesh Kumar\nName Enrolled as Voter in: 201 Bharthana (Uttar Pradesh) constituency\t, at Serial no 629 in Part no 308\nSelf Profession:House Wife & Dist Panchayat Member & Social Woker\nGraduate From Chatrapati Sahoo Ji Maharaj University Kanpur in 2013\nself Y 2017 - 2018 2017 - 2018 ** Rs 2,45,970 ~ 2 Lacs+\nspouse Y 2017 - 2018 2017 - 2018 ** Rs 3,61,950 ~ 3 Lacs+\ni Cash 87,583 87 Thou+\n1,12,684 1 Lacs+\nii Deposits in Banks, Financial Institutions and Non-Banking Financial Companies Allahabad Bank Freinds Colony,Etawah Ac No-50132692635\nPooja Contractor Suppliers Project Pooja,BOI Br. Vinod Nagar,Kachari Road Etawah Ac No-728020110000287\nSBI Br. Etawah Ac No-11122494885\nAllahabad Bank Br. Friends Colony Etawah Ac No-21528229082\nSBI Br. Mandi Etawah Ac No-20395383447\nSBI Main Br. Etawah,PPF Ac No-32310168975\nAllahabad Bank Civil Lines Freinds Colony Etawah Ac No-50374329924\nLIC or other insurance Policies Nil LIC Policy No-262229970\nLIC Policy No-262229934\nLIC Policy No-26446864\nvi Motor Vehicles (details of make, etc.) Nil Innova Reg No-UP-75-AB-1011\nMC reg No-UP-75-S-5262\nN.P.B Raifle No-438316\nviii Other assets, such as values of claims / interests Nil Electricity\nInvorter & Battery\nGross Total Value (as per Affidavit) 14,96,260 14 Lacs+ 30,11,266 30 Lacs+ Nil Nil Nil Nil Rs 45,07,526\nTotals (Calculated as Sum of Values) Rs 14,96,260\n14 Lacs+ Rs 30,11,266\ni Agricultural Land Nil Vill Bakebar Dist Etawah,Gata No-1385\nii Non Agricultural Land Nil Plot No-E-694 Madhuvan Colony Bapudham Ghaziabad\nv Others Nil Vill and Post Bijauali Janpad Etawah\ni Loans from Banks / FIs Nil Vehicle Loan From SBI Etawah\nNil Nil Nil Nil Rs 6,74,246\nAny other Liability Nil Shri Premdas Debtors\nNil Nil Nil Nil Rs 15,16,000\nGrand Total of Liabilities (as per affidavit) Nil 21,90,246 21 Lacs+ Nil Nil Nil Nil Rs 21,90,246\nSelf House Wife & Dist Panchayat Member & Social Woker


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Morant Bie Ribeliyan - Wikipidia\nDi Morant Bie Ribeliyan (Aktuoba 11, 1865) ah wehn wah pruotes gens di iip pavati iina Jamieka. Di kandishan did riili bad kaazn seh di majariti a di piipl dem weh get frii frah slievri kudn vuot, neh ah no lan ahn kuda bieli sovaiv. Fi mek it wos, dehn did a ekspiirans flod ahn smaal pax ahn wen a neh flodn, ah drout. Fyuu die bifuo di maach, wen poliis ena-chrai fi ares wah man fi disrop wah chrayal, fait brokout gens dem bai di spectietadem. Di ofishaldem deh ishu warant fi di ares a priicha Buogl, uu ena-kaal fi rifaam, ah deh chaaj im wid insaitment fi rayat.\nGobna Eduad Jan Ier eh-diklier mashalaa ina di ieria, an ih aada di chuupdem fi rondong di rebldem. Deh kil aaf nof inasent blak indivijual, ingkluudn uman ah pitni, wid inishal det tuol muo ah 400. Di chuupdem ares muo ah 300 smadi, ingkluudn Buogl. Nof a demya eh inasent tu bot deh chrai dem kuik-kuik ah exikiut dem anda mashalaa; buot man ah uman get ponish wid flagin ah lang sentans. Disya ena di muos sivier sopreshan a anres ina di ischri a di British Wes Indiz. Di Gobna mek deh ares Jaaj Wiliam Gaadn, wah mix-ries riprizentitiv a di parish ina di Ous a Asembli, ares im a Kinston ah kyaa im kum bak a Morant Bie, we ih chrai di palitishan anda mashalaa. Deh kuiktaim kanvik Gaadn ah exikyuut im.\nDi voilent sopreshan ah nof exikyuushan jinariet raigin dibiet a Ingglan, wid som piipl a-protes uoba di ankanstityuushanal akshandem bai di gobna Jan Ier, wails adawandem a-priez im fi ih rispans tu kraisis. Di ribelian an i sopreshan rimien kanchovoershal, ah speshalis ina blak ah koluonial stodi noftaim dibiet uoba i.\n2 Tenshan ina di 1860z\n3 Ribelian ah rispans\n4.1 Kansikuens a Britn\n4.2 Ina Jumieka\n5.1 Di Ribelian ina papiula kolcha\nSliebri en ina Jumieka pah 1 Aagos 1834, wen deh paas di Sliebri Abalishan Ak 1833, an afta fuo ier a "prentisship", i wuda liid tu ful imansipieshan pah 1 Aagos 1838. Dis wena di diet wen fostaim slieb bikomps frii fi chais deh implaiment ah implaya. Pah piepa, fostaim slieb gien di rait fi vuot. Ousomeba, muos blak piipl rimien puor-puor, ah kudn miit no rikuayament fi pie di ai puol tax.\nDi British papilieshan ina Jumieka, laka di Yuropiyandem ina adaels Kiaribiyan kalani, eh fried se masakraa ah voilens uda braadout laka daa gens di French ina di Ieshan Revaluushan wen di sliebdem uobachuo deh maasta ah achiiv indipendans ina 1804. So dwiin, di koluonial aatariti levi wah ai puol tax we dipraiv di majariti a blak Jumiekan a di rait fi vuot.\nKansikuens, di Britishdem eh fried se di masiv a blak Jumiekan, ex-slieb ah di puo, uda eh-raizop gens di Yuropiyan iliit, ah di fier pramp di aataklaps kaaz bai Ier ah di milisha ina di aftamat a di ribelian.\nTenshan ina di 1860z[change up | change up di source]\nJuurin di 1864 ilekshan, less dah 2,000 blak Jumieka man eh elijibl fi vuot (no uman kudn eh-vuot deh taim) outa tuotal papilieshan a muo dah 436,000, we blak piipl outnomba wait bai riesho a 32:1. Praya tu di ribelian, kandishan a Jumieka enda-get wosara fi puo blak piipl. Ina 1864 a wuoliip a flod eh-ruin nof krap, wails 1865 maak di hen a wah deked wen di ailan eh-tekuoba bai plieg pah plieg a kalara ah sumaalpax. Wah tuu-ier jrout prisiidn 1865 mek ikamanik kandishan wosara fi nof a di papilieshan a faama sliev ah deh disendant. Wuoliip a bangkropsi eh-diklier ina di shuga indoschri, we kaaz laas a jab, ah di ikanamik vaid fi waidnout.\nTenshan bitwiin di wait faamadem ah ex-sliev ah deh disendant ingkriis, ah ruuma taat fi soerkiuliet mongx di friimandem se di wait plaantadem ena-gofi ristuor slievri. Gaadn kritisaiz fi Ier torobl ponishmentdem laka flagin ah chredmil fi soch kraim laka tiif fuud. Ih waan se "Ef wi afigo-goban bai soch Gobna fi moch langga, di piipl wi afi flai tu aamz ah ton self-gobna."\nRibelian ah rispans[change up | change up di source]\nKansikuens a Britn[change up | change up di source]\nIna Jumieka[change up | change up di source]\nIer eh-riplies az gobna by Piita Jan Grant uu araiv ina Aagos 1866.\nDi Ribelian ina papiula kolcha[change up | change up di source]\nDi las' time da page yah change a 15:24 pon 6 April 2021.


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University fi stone dog - seet deh! | Commentary | Jamaica Gleaner\nUniversity fi stone dog - seet deh!\nWhat a way time fly! Mi did write one column, 'University fi stone dog', weh Gleaner publish pon September 13, 2009. An nuff smaddy did bex wid mi, seh mi a tek liberty wid Hydel University College an di whole heap a odder 'university' dem all bout di place weh a gi out degree. See piece a weh mi did seh ya:\n"So we have 'university fi stone dog', of all breeds and varieties. This biting saying denotes an excess of riches that results in wasteful behaviour, such as throwing valuable resources - instead of cheap stones - at dogs. Universities are now in such plentiful supply that we can afford to treat them lightly. Quantity is one thing. But what about quality?"\nStory come to bump! See Gleaner big-big headline last week Wednesday: 'Degrees worthless - Graduates' patience wears thin as UCJ refuses to accredit Hydel programmes'. Seet deh now! It look like seh mi turn warner woman. But a no me a talk out di tings now. A Gleaner. An truth a truth.\nSee one next ting mi did seh: "Not every institution registered with the council claims the weighty name of 'university'. Most are colleges or institutes. And this is as it should be. The primary mark of distinction of a university is that it maintains a vibrant graduate-research programme. By contrast, a college specialises in undergraduate education."\nDRAW BAD CARD\nFrom what mi get fi understand, a 'university' put spokes inna Hydel wheel. It look like seh if dem tek out 'university' an lef so-so 'college', dem gone clear. Mi no know wa mek dem so hard-ears an nah tek telling. Old-time people seh, 'High seat kill Miss Thomas puss.' An it look like seh high name might-a kill Miss Bennett 'University College'.\nAll a wi want fi step up inna life. So mi do understand wa mek Miss Bennett set up university. Hydel got nursery, preschool, prep school, pre-first form, junior high, senior high, six form, special education centre, ketch-up reading centre, study centre an evening college. 'University college' a di next step. But Miss Bennett ha fi dweet right. Yu ha fi creep before yu walk\nA di student dem mi sorry fa. How dem fi know seh big-big Hydel deh pon di low? When dem come a Ferry, an see how Hydel sprawl off, how dem coulda even tink seh di 'university college' no deh pan UCJ list? After dem pay school fee, dem cerfiticket naa no value? It can't carry dem nowhere? Dat no right. Dem draw bad card. Mi no know how dem an Miss Bennett a go work it out.\nAn a no Hydel one. Said same problem a Mico. Me want know wa UCJ a seh. Dem can't run couple ad, laka FSC, fi warn people bout di bogus degree dem weh no register? If a no UCJ, a who response fi sort out di 'university' lotto scam?\nWat a wie taim flai! Mi did rait wan kalom, 'University fi stone dog', we Gleaner poblish pan Septemba 13, 2009. An nof smadi did beks wid mi, se mi a tek libati wid Hydel University College an di uol iip a ada 'yuunivorsiti' dem aal bout di plies we a gi out digrii.\nSi piis a we mi did se ya:\nTuori kom tu bomp! Si Gleaner big-big edlain laas wiik Wenzde: 'Degrees worthless - Graduates' patience wears thin as UCJ refuses to accredit Hydel programmes'. Siit de nou! It luk laik se mi ton waana uman. Bot a no mi a taak out di tingz nou. A Gleaner. An chruut a chruut.\nSi wan neks ting mi did se: "Not every institution registered with the council claims the weighty name of 'university'. Most are colleges or institutes. And this is as it should be. The primary mark of distinction of a university is that it maintains a vibrant graduate-research programme. By contrast, a college specialises in undergraduate education."\nJRAA BAD KYAAD\nFram wat mi get fi andastan, a 'university' put spuoks ina Hydel wiil. It luk laik se if dem tek out 'university' an lef suo-so 'college', dem gaan klier. Mi no nuo wa mek dem so aad-iez an naa tek telin. Uol-taim piipl se, 'Ai siit kil Mis Tamas pus.' An it luk laik se ai niem maita kil Mis Bennett 'university college'.\nAal a wi waahn fi step op ina laif. So mi duu andastan wa mek Miss Bennett set op yuunivorsiti. Hydel gat norsri, prii-skuul, prep skuul, prii-fos faam, juunya ai, siinya ai, siks faam, speshal edikieshan senta, kech-up riidn senta, stodi senta an iivnin kalij. 'University College' a di neks step. Bot Mis Bennett a fi dwiit rait. Yu ha fi kriip bifuor yu waak.\nA di styuudent dem mi sari fa. Ou dem fi nuo se big-big Hydel de pan di luo? Wen dem kom a Ferry, an si ou Hydel spraal aaf, ou dem kuda iivn tingk se di 'university college' no de pan UCJ lis? Aafta dem pie skuul fii, dem sorfitikit naa no valyu? It kyaahn kyari dem no-we? Dat no rait. Dem jraa bad kyaad. Mi no nuo ou dem an Mis Bennett a go work it out.\nAn a no Hydel wan. Sed siem prablem a Mico. Mii waan nuo wa UCJ a se. Dem kyaa ron kopl ad, laka FSC, fi waan piipl bout di buogos digrii dem we no rigista? If a no UCJ, a uu rispans fi saat out di 'yuunivorsiti' lato skyam?\nCarolyn Cooper is a teacher of English language and literature. Visit her bilingual blog at http://carolynjoy-cooper.wordpress.com. Email feedback to columns@gleanerjm.com and karokupa@gmail.com.


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Aks 21 | Bible.is\n1An wen di taim kom wi lef dem a siel go chriet a Kos, an di neks die wi riich a Ruodz an fram de so wi ed fi Patara. 2Wi fain wan ship we a kraas uova go a Foniisiya, so wi go pan it an siel out. 3Wen wi riich we wi kuda si Saipros, an wi paas it pan di lef said, wi siel go a Siriya. Wi tap a Taiya, kaaz di ship did fi lef di sitn dem we it did a kyari de. 4Afta wi fain di biliiva dem, wi tan wid dem fi sevn die. Di Uoli Spirit shuo di biliiva dem wa did ago riich Paal iina Jeruusilem, so dem beg im uova an uova no fi go op de. 5An wen a di taim fi wi lef dem, wi shub out agen. Aal a dem wid dem waif an pikni fala wi outa di siti. Afta wi go dong pan wi nii an prie pan di biich, 6wi tel wan aneda ba-bai. Den wi go bak pan di ship an dem go bak a dem yaad.\n7Wi gwaan siel fram Taiya til wi riich a Talomieyis. An afta wi se oudi tu di biliiva dem, wi tan wid dem fi wan die. 8Di neks die wi lef an go a Sesuriiya an go tan a Filip yaad. Im a did wan a di man dem wi priicha di Gud Nyuuz, an wan a di sevn man dem we di biliiva dem iina Jeruusilem did pik fi luk aafa di uman dem uufa ozban did ded. 9Filip did av fuo daata we neva, marid an di fuo a dem a did prafit. 10Afta wi did de de fi kopl die, wan prafit niem Agabos kom dong fram Judiya. 11Im kom op tu wi, tek Paal belt, an tai op im uona an an fut an se, “Di Uoli Spirit se, ‘A siem so di Juu dem iina Jeruusilem ago tai op di man uu uon da belt ya, an ton im uova tu di piipl dem we a no Juu.’”\n12Wen wi ier dis, wi an di ada biliiva dem fram di ieriya beg Paal uova an uova se, “Du! No go op a Jeruusilem.” 13Den Paal ansa dem se, “Wa unu a du, a baal unu a baal an a brok mi aat? Wel, mi redi no onggl fi dem tai mi op bot aal ef a ded mi ago ded iina Jeruusilem mi redi fi ded fi mi Laad Jiizas Krais.” 14Wen wi si se wi kudn get im fi chienj im main an no go, wi gi op an jos se, “Laad, mek we yu waahn fi apm apm!”\n15Afta dat wi get wi sitn dem an shub out go a Jeruusilem. 16Som a di biliiva dem fram Sesuriiya kom wid wi tu an liid wi go a Nieson ous we wi did fi stie. Nieson did kom fram Saipros an im a did wan biliiva fram wie bak wen.\n17Wen wi riich a Jeruusilem, di biliiva dem did api fi tek wi iin. 18Di neks die Paal go wid wi fi go taak tu Jiemz, an aal di elda dem fi di choch did de de. 19Afta Paal go iin an tel dem oudi, im staat tel dem evriting wa Gad did a du chuu fi im wok mongks di piipl we a no Juu. 20Wen dem ier dis, dem priez Gad. Den dem se tu im se, “Breda, yu si di touzn an touzn a Juu iina Jeruusilem we biliiv iina Jiizas, an aal a dem biliiv an fala di Laa dong tu di laas leta. 21Wel, dem ier se yu a tiich aal a di Juu dem we liv mongks di piipl we a no Juu se dem fi ton we fram we Muoziz tiich, an se dem no fi sorkomsaiz dem pikni, ar liv laik ou Juu fi liv. 22So, wa wi ago du wen dem ier se yu de ya? 23Wel, dis a wa wi waahn yu fi du: wi av fuo man mongks wi we did mek wan pramis tu Gad, 24kyari dem wid yu go a Gad ous an pie di moni we dem fi pie fi get bak kliin, an yu wi get kliin tu. Afta dat dem kyan kot aaf dem ier. Da wie de evribadi wi nuo se wa dem se bout yu a no chuu. Dem wi si se yu liv laik ou di Laa se wi fi liv. 25Bot yu si di piipl we a no Juu we biliiv, wi did rait tu dem bout wa wi did mek op wi main fi du aredi. Wi tel dem se dem no fi nyam miit we piipl did tek mek sakrifais gi faalz gad, ar miit wid blod we stil iina it, an animal we enj, an dem fi kip we fram aal saat a seks sin.”\n26So di neks die, Paal tek di fuo man dem an im an dem du wa di laa se fi du fi get kliin iina Gad yai. Den im go a Gad ous an mek di liida dem nuo se im set di taim fi gi op sakrifais fi im an di man dem.\n27Wen di sevn die dem aalmuos don, di Juu we kom fram Iezha we did si Paal iina di yaad we Gad ous de rail op di kroud an grab aan pan Paal, 28an staat baal out, “Aal uu a Juu, unu kom elp wi diil wid da man ya! A da man ya a tiich evribadi evriwe fi ton gens wi piipl, wi Laa, an da uoli plies ya! An fi mek it wosa, im aal kyari som Griik piipl go iina di paat a Gad ous we di Laa se onggl Juu fi go, an mek it no uoli no muor. 29Dem se dis kaaz dem did si Chrofimos we kom fram Efisos iina di siti wid Paal bifuo, so dem tek it se Paal did mek im go iina di paat a Gad ous we onggl Juu fi go.\n30Di uol siti did rail op, an aal a di piipl dem rosh Paal. Dem grab im an jrag im outa di yaad we Gad ous de, an shot di duor kwik kwik. 31Wen dem did a chrai fi kil im, sumadi sen go tel di ed fi touzn suoja se a pie chobl a gwaan iina di siti. 32Im tek som suoja an som a dem liida siem taim an ron dong pan di kroud. Wen di kroud si di ed fi touzn suoja an di ada suoja dem wid im, dem tap biit Paal.\n33Den di ed fi touzn suoja kom an ares im an aada di ada suoja dem fi tai im op wid tuu chien. Den im aks a uu da man ya an a wa im du. 34Som a di piipl iina di kroud kaal out wan sitn an som ada piipl kaal out sitn els. Di ed fi touzn suoja kudn get no we wid wa di kroud did a se, so im gi aada fi dem kyari im go iina di suoja kyamp. 35Wen dem riich a di step, di suoja dem afi tek op Paal an kyari im kaaz di kroud did a galang bad. 36Di kroud a piipl did a fala dem an a baal out, “Mek wi kil im! Gi wi im mek wi kil im!”\n37Wen dem did out fi kyari Paal iina di suoja kyamp im se tu di ed fi touzn suoja se, “Mi kyan se sopm tu yu?” Di ed fi touzn suoja aks im se “Yu kyan taak Griik? 38So a no yu a di Ijipshan we jos di ada die did kaaz piipl fi fait gens di govament an we did liid di fuo touzn bad man dem go out iina di dezot?” 39Paal ansa im se, “Mi a wan Juu. Mi baan an gruo iina Taasos wan big impuotant siti iina Silisiya. Mi a beg yu, gi mi a chaans fi taak tu di piipl dem.” 40Wen di ed fi touzn suoja lou im fi taak tu di piipl dem, Paal tan op pan di step an raiz im an fi kwaiyat dong di piipl dem. Wen dem get kwaiyat im taak tu dem iina fi dem Juu langwij.\nContinue to Aks 22 »


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