Office Applications and Entertainment, Magic Squares
	Attachment 14.13.16	About the Author

---

Prime Number Simple Magic Squares, 3 x 3
Potential Square Inlays, Consecutive Primes (23 ... 593)

Mc3 = 213 101 53 59 29 71 113 83 89 41	Mc3 = 381 181 103 97 43 127 211 157 151 73	Mc3 = 393 191 113 89 29 131 233 173 149 71	Mc3 = 471 277 43 151 31 157 283 163 271 37
Mc3 = 1383 521 443 419 359 461 563 503 479 401	Mc3 = 579 313 109 157 37 193 349 229 277 73	Mc3 = 1167 509 347 311 191 389 587 467 431 269	Mc3 = 501 281 83 137 23 167 311 197 251 53
Mc3 = 519 257 149 113 29 173 317 233 197 89	Mc3 = 573 311 113 149 29 191 353 233 269 71	Mc3 = 717 389 131 197 47 239 431 281 347 89	Mc3 = 723 409 103 211 43 241 439 271 379 73
Mc3 = 813 439 163 211 43 271 499 331 379 103	Mc3 = 681 317 173 191 101 227 353 263 281 137	Mc3 = 1059 479 317 263 137 353 569 443 389 227	Mc3 = 771 467 71 233 23 257 491 281 443 47
Mc3 = 789 389 167 233 107 263 419 293 359 137	Mc3 = 879 503 137 239 29 293 557 347 449 83	Mc3 = 753 461 59 233 23 251 479 269 443 41	Mc3 = 807 479 71 257 47 269 491 281 467 59
Mc3 = 843 491 83 269 59 281 503 293 479 71	Mc3 = 1041 557 173 311 101 347 593 383 521 137	Mc3 = 933 521 173 239 29 311 593 383 449 101

---

About the Author