Shining Tyranitar#113
2002 Pokémon Neo Destiny Shining Tyranitar #113 1st Edition CGC 5
Price by grade
2002 Pokémon Neo Destiny Shining Tyranitar #113 1st Edition: estimated value, latest sale and graded population at each grade, in US dollars, as of .
PSA prices by grade
| Grade | Estimate | Last sale | Population |
|---|---|---|---|
| PSA 10 | $60,091 | $78,000 on | 176 |
| PSA 9 | $7,988 | $6,419 on | 382 |
| PSA 8 | $5,810 | $6,050 on | 215 |
| PSA 7 | $3,125 | $3,120 on | 99 |
| PSA 6 | n/a | $1,706 on | 93 |
| PSA 5 | $1,699 | $1,700 on | 66 |
| PSA 4 | n/a | $1,104 on | 41 |
| PSA 3 | n/a | $1,110 on | 17 |
CGC prices by grade
| Grade | Estimate | Last sale | Population |
|---|---|---|---|
| CGC Pristine 10 | $34,371 | $31,100 on | 7 |
| CGC 10 | $8,797 | $9,000 on | 23 |
| CGC 9.5 | n/a | $1,920 on | 8 |
| CGC 8.5 | $4,210 | $4,500 on | 26 |
| CGC 8 | n/a | $2,803 on | 21 |
| CGC 7.5 | $1,800 | $1,800 on | 9 |
| CGC 7 | $2,146 | $2,146 on | 5 |
| CGC 6.5 | n/a | $1,100 on | 4 |
| CGC 6 | n/a | $3,000 on | 6 |
| CGC 5.5 | n/a | $2,550 on | 4 |
BGS prices by grade
| Grade | Estimate | Last sale | Population |
|---|---|---|---|
| BGS 9.5 | $11,699 | $11,700 on | 21 |
| BGS 9 | n/a | $4,151 on | 48 |
| BGS 8.5 | $3,331 | $3,400 on | 30 |
| BGS 8 | n/a | $1,870 on | 16 |
| BGS 6.5 | n/a | $980 on | 4 |
A $84,000 record sale
2002 Pokémon Neo Destiny Shining Tyranitar #113 1st Edition
- PSA 10 estimate
- $60,091
- Latest PSA 10 sale
- $32,600
- 10 Nov 2026
- PSA 10 population
- 176
- of 1,100 PSA graded (16%)
The 2002 Pokémon Neo Destiny Shining Tyranitar #113 1st Edition has an estimated PSA 10 value of $60,091 on Assetra. Its latest recorded PSA 10 sale was $32,600 on 10 Nov 2026, following $78,000 in October 2026.
Assetra tracks 180 recorded sales; the 98 most recent, 13 of them PSA 10, range from $980 to $84,000.
PSA population: 1,100 graded copies, 176 PSA 10 (16%). CGC and BGS: a further 294.
- Printed in
- English and Italian
Based on 180 recorded sales through . Past sales do not guarantee current value. How Assetra builds these numbers
