If only that were true!
Crossword Clue

  • We have found 14 answers to crossword clue "If only that were true!"
  • The Best Answer: 10/10
AnswerCrossword Clue
IWISH"If only that were true!"
IWISH"If only it were so!"
donatismmember of a Christian sect that developed in northern Africa in a.d. 311 and maintained that it alone constituted the whole and only true church and that baptisms and ordinations of the orthodox clergy were invalid
BADIDEA"I wouldn't do that if I were you"
UNDERANALIAS"If you were me, how would you have played that hole, caddy?"
GOOGLEWIKIPEDIAIf one were to ..., one would discover that they have 8 million articles in 253 languages
MAPQUESTAMAZONIf one were to ..., one would learn that their address is 605 5th St., Seattle, WA
superspeciesa term for two or more species that are separated geographically but are so similar in form and habits that if the barrier were removed they would probably interbreed and produce fertile young
WERE"If only it .. that easy"
WERE"If only it ... that easy"
kernsthe central area of any horizontal section of a wall, column, etc., within which the resultant forces of all compressive loads must pass if there is to be only compression at that point
kernthe central area of any horizontal section of a wall, column, etc., within which the resultant forces of all compressive loads must pass if there is to be only compression at that point
normreal-valued nonnegative function defined on a vector space with value analogous to length and satisfying the conditions that the function is zero if and only if the vector is zero, the function of the product of a scalar and a vector is equal to the product of the absolute value of the scalar and the function of the vector, and the function of the sum of two vectors is less than or equal to the sum of the functions of the two vectors
normsreal-valued nonnegative function defined on a vector space with value analogous to length and satisfying the conditions that the function is zero if and only if the vector is zero, the function of the product of a scalar and a vector is equal to the product of the absolute value of the scalar and the function of the vector, and the function of the sum of two vectors is less than or equal to the sum of the functions of the two vectors