_Mr._ Tendring’_s_ _Peal, call’d_ Grand Paradox. _1 and 5._ One change is _double_, the next _single_, and so by turns. The motion of the _whole-hunt_ is after this manner: first, it moves up into the _2d_ and _3d_ places, lying twice in each; then it moves up and makes a dodg behind, and then lieth still one change in the _5th_ place; then it makes another dodg behind, and so moves down into the _3d_ and _2d_ places lying twice in each as before, and then leads four times. Every other bell hath a like course and motion with that of the treble until the leadings of the treble, and then observe, that every time the treble goeth to lead and leaves leading, the _double_ change is made on the two first and two last bells, except when it goeth to lead if the _half-hunt_ lies next it, and then not. Every bell leads four times, and every _single_ is made behind. The change wherein each bell leaves leading, is always made on the four first bells, except as before. _12345_│ 45321 │ 21534 │ 43152 │ 13524 │ 14523 21354 │ 45312 │ 25143 │ 43125 │ 13542 │ ————— 21345 │ 54132 │ 25134 │ 41352 │ ————— │ 13254 23154 │ 54123 │ 52314 │ 41325 │ 12453 │ 13245 23145 │ 51432 │ 52341 │ 14352 │ 12435 │ 12354 32415 │ 51423 │ 53214 │ 14325 │ 14253 │ 12345 32451 │ 15243 │ 53241 │ 13452 │ 14235 │ ————— 34215 │ 15234 │ 35421 │ 13425 │ ————— │ 34251 │ 12543 │ 35412 │ ————— │ 15432 │ 43521 │ 12534 │ 34521 │ 15324 │ 15423 │ 43512 │ 21543 │ 34512 │ 15342 │ 14532 │ What you please, _Doubles and Singles._ Every bell leads four times, and lies behind twice, except when the _extream_ is made behind; and twice in the second place, except when the _extream_ is made before: and note, when the treble is before the fourth stroke, the _single_ is in the _2d_ and _3d_, the next time the _single_ is behind; but at other times the _single_ is in the _3d_ and _4th_ places. When any bell leaves leading the _double_ change is on the two first and two last, and the _extreams_ are made by turns, first behind, then before, and so on to the end, for there are six _extreams_. _12345_ │ 34521 │ 21435 │ 45231 │ 14352 │ 14235 21354 │ 34251 │ 21345 │ 54213 │ 14532 │ 14325 21534 │ 43215 │ 23154 │ 54123 │ 15423 │ 13452 25143 │ 43125 │ 23514 │ 51432 │_extre._│_extre._ 25413 │ 41352 │ 32541 │ 51342 │ 15432 │ 13425 52431 │ 41532 │ 32451 │ 15324 │ ————— │ ————— 52341 │ 14523 │ 34215 │ 15234 │ 13254 │ 12534 53214 │ 14253 │ 34125 │ 12543 │ 13524 │ 12354 53124 │ 12435 │ 43152 │_extre._│ 15342 │ 13245 35142 │_extre._│ 43512 │ 15243 │_extre._│_extre._ 35412 │ 12453 │ 45321 │ ————— │ 13542 │ 12345 │ │ │ │ ————— │