FOR ALL
U+2201 (8705)∁COMPLEMENT
U+2202 (8706)∂PARTIAL DIFFERENTIAL
U+2203 (8707)∃THERE EXISTS
U+2204 (8708)∄THERE DOES NOT EXIST
U+2205 (8709)∅EMPTY SET
U+2206 (8710)∆INCREMENT
U+2207 (8711)∇NABLA
U+2208 (8712)∈ELEMENT OF
U+2209 (8713)∉NOT AN ELEMENT OF
U+220A (8714)∊SMALL ELEMENT OF
U+220B (8715)∋CONTAINS AS MEMBER
U+220C (8716)∌DOES NOT CONTAIN AS MEMBER
U+220D (8717)∍SMALL CONTAINS AS MEMBER
U+220E (8718)∎END OF PROOF
U+220F (8719)∏N-ARY PRODUCT
U+2210 (8720)∐N-ARY COPRODUCT
U+2211 (8721)∑N-ARY SUMMATION
U+2212 (8722)−MINUS SIGN
U+2213 (8723)∓MINUS-OR-PLUS SIGN
U+2214 (8724)∔DOT PLUS
U+2215 (8725)∕DIVISION SLASH
U+2216 (8726)∖SET MINUS
U+2217 (8727)∗ASTERISK OPERATOR
U+2218 (8728)∘RING OPERATOR
U+2219 (8729)∙BULLET OPERATOR
U+221A (8730)√SQUARE ROOT
U+221B (8731)∛CUBE ROOT
U+221C (8732)∜FOURTH ROOT
U+221D (8733)∝PROPORTIONAL TO
U+221E (8734)∞INFINITY
U+221F (8735)∟RIGHT ANGLE
U+2220 (8736)∠ANGLE
U+2221 (8737)∡MEASURED ANGLE
U+2222 (8738)∢SPHERICAL ANGLE
U+2223 (8739)∣DIVIDES
U+2224 (8740)∤DOES NOT DIVIDE
U+2225 (8741)∥PARALLEL TO
U+2226 (8742)∦NOT PARALLEL TO
U+2227 (8743)∧LOGICAL AND
U+2228 (8744)∨LOGICAL OR
U+2229 (8745)∩INTERSECTION
U+222A (8746)∪UNION
U+222B (8747)∫INTEGRAL
U+222C (8748)∬DOUBLE INTEGRAL
U+222D (8749)∭TRIPLE INTEGRAL