Pathfinder: Tuku Phunny Plush by Kidrobot (Preorder)

Name: Pathfinder: Tuku Phunny Plush by Kidrobot (Preorder)
Brand: Kidrobot
SKU: KR68376
Price: 36.0 AUD
Availability: OutOfStock

$36.00$40.00

Buy Now Pay Later.

Prices reflect online store only.

Free Delivery on orders over $75
Unopened? 30 days returns

Description

This product is the result of a superpowered team-up between WizKids, experts in TTRPG collectibles, and Kidrobot, premier creators of huggable plush.

Check out this next addition in our collection of Pathfinder plush! Tuku used to be Ija's imaginary friend, inspired by drawings that her mother did for her when she was a child that she took joy in coloring . However, on one particular outing, Ija got separated from her class and her visions of Tuku became real as he manifested at her side. Now Tuku is ready to accompany you on the journey ahead! This adorable plush companion sits at over 8” tall and is made with the softest premium materials and lots of love.

Shipping & returns

Good Games uses Australia Post for shipping of orders across Australia as they have the widest reach and offers our customers conveniences like Parcel Lockers, Parcel Collect, and mail redirection.

Good Games offers two service levels of shipping; Standard and Express.

Standard is shipped using Australia Post eParcel Post and generally takes between 1 - 7 working days for most parts of Australia. The is a tracked shipment.
Express is shipped using Australia Post Express Post and takes around 1 - 3 working days. Express orders are also prioritised, and will be sent the same business day if possible. We recommend ordering before 11 am and contacting us if you urgently need your order. This is a tracked shipment.
New Zealand shipments are sent via Australia Post International Standard and take between 3 - 14 working days for delivery. This is a tracked shipment.
Store Pick-up is offered for singles purchased from tcg.goodgames.com.au. Please allow for between 2-10 working days for your order to be available for pickup. This delay is the transfer time required.