Római számokkal 1 -
Hirdetés
kadar |
hata (734922) |2019.01.20 00:31 | | 734925. |
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357=(V+M/D)*LI
358=LX*VI-M/D
359=MDC/V+XL-I
360=MDC/V+XL
361=MDC/V+XL+I
362=LX*VI+M/D
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hata |
2019.01.19 14:30 | | 734922. |
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354=D-CL+IV
355=D-CL+V
356=D-CL+VI
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hata |
2019.01.19 14:28 | | 734921. |
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353=D-CL+X/V+I |
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hata |
2019.01.19 14:27 | | 734920. |
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352=D-CL+X/V
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kadar |
horsa (734911) |2019.01.19 13:32 | | 734912. |
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338=L*V+XC-M/D
339=L*V+XC-M/D+I
340=L*V+XC
341=L*V+XC+I
342=L*V+XC+M/D
343=L*V+XC+M/D+I
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horsa |
2019.01.19 11:40 | | 734911. |
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337=MXI/(V-C/L) |
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horsa |
2019.01.19 11:36 | | 734909. |
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336=M-DCLXIV |
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kadar |
2019.01.17 23:15 | | 734756. |
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318=(C+X-I+L)*M/D
319=CLX*M/D-I
320=CLX*M/D
321=CLX*M/D+I
322=CLXI*M/D
323=(C+X-I+L)*M/D+V
324=CLX*M/D-I+V
325=CLX*M/D+V
326=CLX*M/D+VI
327=CLXI*M/D+V
328=(CLXV-I)*M/D
329=CLXV*M/D-I
330=CLXV*M/D
331=CLXV*M/D+I
332=CLXVI*M/D
333=(M-I)*X÷V/CL
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kadar |
kadar (734754) |2019.01.17 22:50 | | 734755. |
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314=CL*M/D+XIV
315=CL*M/D+XV
316=CL*M/D+XVI
317=CLI*M/D+XV |
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kadar |
kadar (734752) |2019.01.17 22:31 | | 734753. |
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287=(CL-I)*M/D-XV
288=(XC+LIV)*M/D
289=M/V+XC-I
290=M/V+XC
291=M/V+XC+I
292=(XC+LVI)*M/D
293=(CL-I)*M/D-V
294=CL*M/D-VI
295=CL*M/D-V
296=CL*M/D-IV
297=CL*M/D-X/V-I
298=(CL-I)*M/D
299=C+M/V-I
300=C+M/V
301=C+M/V+I
302=CLI*M/D
303=CL*M/D+X/V+I
304=CL*M/D+IV
305=CL*M/D+V
306=CL*M/D+VI
307=CLI*M/D+V
308=(CL-I)*M/D+X
309=CIX+M/V
310=CX+M/V
311=CXI+M/V
312=CLVI*M/D
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kadar |
kadar (734751) |2019.01.17 22:15 | | 734752. |
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283=(CL-I)*M/D-XV
284=CL*M/D-XVI
285=CL*M/D-XV
286=CL*M/D-XIV
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kadar |
kadar (734749) |2019.01.17 21:44 | | 734751. |
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277=CXI*M/D+LV
278=(XC-I+L)*M/D
279=(XC+L)*M/D-I
280=(LX+M/C)*IV
281=(XC+L)*M/D+I
282=(XC+I+L)*M/D
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kadar |
kadar (734747) |2019.01.17 20:18 | | 734748. |
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252=CI*M/D+L
253=(C-I)*M/D+LV
254=C*M/D-I+LV
255=C*M/D+LV
256=C*M/D+LVI
257=CI*M/D+LV
258=(C-I)*M/D+LX
259=(C+V)*M/D-I+L
260=(C+V)*M/D+L
261=(C+V)*M/D+LI
262=(C+VI)*M/D+L
263=(C-I)*M/D+LXV
264=C*M/D-I+LXV
265=C*M/D+LXV
266=C*M/D+LXVI
267=CI*M/D+LXV
268=(CX-I)*M/D+L
269=(C+V)*M/D-I+X+L
270=(C+V)*M/D+LX
271=(CX)*M/D+LI
272=CXI*M/D+L
273=CIX*M/D+LV |
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kadar |
kadar (734746) |2019.01.17 20:11 | | 734747. |
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243=(C-I)M/D-V+L
244=C*M/D-VI+L
245=C*M/D-V+L
246=C*M/D-IV+L
247=CI*M/D-V+L
248=(C-I)*M/D+L
249=C*M/D-I+L
250=C*M/D+L
251=C*M/D+LI
252=CI*M/D+L |
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kadar |
kadar (734745) |2019.01.17 19:39 | | 734746. |
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234=XC*M/D+LIV
235=XC*M/D+LV
236=XC*M/D+LVI
237=(XC+I)*M/D+LV
238=(XC+IV)*M/D+L
239=(XC+V)*M/D-I+L
240=(XC+V)*M/D+L
241=(XC+V)*M/D+LI
242=(XC+VI)*M/D+L |
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kadar |
kadar (734743) |2019.01.17 18:56 | | 734744. |
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227=MCXL/V-I
228=MCXL/V
229=MCXL/V+I
230=MCL/V
231=MCL/V+I
232=MCLX/V
233=MCXL/V+I
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kadar |
(734740) |2019.01.17 18:49 | | 734743. |
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224=(M+C)/V+L/X-I
225=(M+C)/V+L/X
226=(M+C)/V+L/X+I
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kadar |
hacso (734741) |2019.01.17 18:26 | | 734742. |
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Legkésőbb igen.
De itt a játékszabály az, hogy a kisebb számokra is kell adni képletet. És ez azt hiszem sokkal hamarabb véget vet a sorozatnak. |
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hacso |
(734739) |2019.01.17 18:22 | | 734741. |
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Igen, attól tartok, legkésőbb 150000000000-nál, azaz 150 milliárdnál ez a fórum le fog állni. |
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