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b'1-) Sem\\xe2larda ve arzda olan her \\u015fey All\\xe2h\'\\u0131 (i\\u015flevleriyle) tespih etmektedir! "H\\xdb" Aziyz\'dir, Hakiym\'dir.\\n\\n\\n\\n2-) O\'na aittir sem\\xe2lar\\u0131n ve arz\\u0131n m\\xfclk\\xfc... Diriltir ve \\xf6ld\\xfcr\\xfcr! O, her \\u015feye Kaadir\'dir.\\n\\n\\n\\n3-) "H\\xdb"dur, Evvel, \\xc2hir, Z\\xe2hir, B\\xe2t\\u0131n ("H\\xdb"dan gayr\\u0131 olarak hi\\xe7bir \\u015fey yoktur)! O Bi-k\\xfcll\\xee \\u015fey\'in (Esm\\xe2\'s\\u0131yla her \\u015fey\'i yaratm\\u0131\\u015f olan olarak) Aliym\'dir (Bilen\'dir \\u015feylerin tamam\\u0131n\\u0131)!'